ultrasonics testing
TRANSCRIPT
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History of Ultrasonics
Prior to World War II, sonar,the technique of sending sound waves through water and
observing the returning echoes to characterize submerged objects, inspired early
ultrasound investigators to explore ways to apply the concept to medical diagnosis. In
!"! and !#$, %o&olov studied the use of ultrasonic waves in detecting metal objects.'ulhauser, in !#, obtained a patent for using ultrasonic waves, using twotransducers
to detect flaws in solids. (irestone )!*+ and %imons )!*$ developed pulsed
ultrasonic testing using a pulse-echo technique.
%hortly after the close of World War II, researchers in apan began to explore medical
diagnostic capabilities of ultrasound. /he first ultrasonic instruments used an 0-mode
presentation with blips on an oscilloscopescreen. /hat was followed by a 1-mode
presentation with a two dimensional, gray scale imaging.
apan2s wor& in ultrasound was relatively un&nown in the 3nited %tates and 4urope
until the !$+s. /hen researchers presented their findings on the use of ultrasound to
detect gallstones, breast masses, and tumors to the international medical community.
apan was also the first country to apply 5oppler ultrasound, an application of
ultrasound that detects internal moving objects such as blood coursing through the heart
for cardiovascular investigation.
3ltrasound pioneers wor&ing in the 3nited %tates
contributed many innovations and important discoveries
to the field during the following decades. 6esearchers
learned to use ultrasound to detect potential cancer and to
visualize tumors in living subjects and in excised tissue.6eal-time imaging, another significant diagnostic tool for
physicians, presented ultrasound images directly on the
system2s 76/ screen at the time of scanning. /he
introduction of spectral 5oppler and later color 5oppler
depicted blood flow in various colors to indicate speed of
flow and direction.
/he 3nited %tates also produced the earliest hand held 8contact8 scanner for clinical
use, the second generation of 1-mode equipment, and the prototype for the first
articulated-arm hand held scanner, with "-5 images.
Beginnings of Nondestructive Evaluation (NDE)
9ondestructive testinghas been practiced for many decades, with initial rapid
developments in instrumentation spurred by the technological advances that occurred
during World War II and the subsequent defense effort. 5uring the earlier days, the
primary purpose was the detection of defects. 0s a part of 8safe life8 design, it was
intended that a structure should not develop macroscopic defects during its life, with the
detection of such defects being a cause for removal of the component from service. In
response to this need, increasingly sophisticated techniques using ultrasonics, eddy
currents, x-rays, dye penetrants, magnetic particles, and other forms of interrogating
energy emerged.
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In the early !:+2s, two events occurred which caused a major change. /he continued
improvement of the technology, in particular its ability to detect small flaws, led to the
unsatisfactory situation that more and more parts had to be rejected, even though the
probability of failure had not changed. ;owever, the discipline of fracture mechanics
emerged, which enabled one to predict whether a crac& of a given size would fail under
a particular load if a material property, fracture toughness, were &nown. the (raunhofer Institute for
9ondestructive /esting in %aarbruc&en, ?ermany> and the 9ondestructive /esting
7entre in ;arwell, 4ngland can all trace their roots to those.
Present State of Ultrasonics
3ltrasonic testing )3/ has been
practiced for many decades now. Initial
rapid developments in instrumentation
spurred by the technological advances
from the !$+2s continue today. /hrough
the !@+2s and continuing into the present
computers have provided technicians
with smaller and more rugged
instruments with greater capabilities.
/hic&ness gauging is one example ofinstruments that have been refined to
reduce operator error and time on tas& by
recording readings. /his reduces the need for a 8scribe8 and allows the technician to
record as many as $*,+++ thic&ness values before downloading to a computer. %ome
instruments have the capability to capture waveforms as well as thic&ness readings. /he
waveform option allows a technician to view or review the 0-scan signal of thic&ness
readings without being present during the inspection. 'uch research and development
has gone into the understanding of sound reflected from a surfaces that contains pitting
or erosion as would be found on the inner surface of a pipe carrying product. /his has
lead to more consistent and accurate field measurements.
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(or sometime ultrasonic flaw detectors have incorporated a trigonometric function
allowing for fast and accurate location of indications when performing shear wave
inspections. 7athode ray tubes, for the most part, have been replaced with A45 or A75
screens. /hese screens in most cases are extremely easy to view in a wide range of
ambient lighting. 1right or low light wor&ing conditions encountered by technicians
have little effect on the technician2s ability to view the screen. %creens can be adjustedfor brightness, contrast, and on some instruments even the color of the screen and signal
can be selected. /ransducers can be programed with predetermined instrument settings.
/he technician only has to place the transducer in contact with the instrument, the
instrument will then set variables such as range, delay, frequency, and gain as it is
directed by the 8chip8 in the transducer.
0long with computers, robotics have contributed to the advancement of ultrasonic
inspections. 4arly on the advantage of a stationary platform was recognized and used in
industry. /hese systems were produced by a number of companies. 0utomated systems
produced a system &nown as the 3ltragraph +"+0. /his system consisted of an
immersion tan&, bridge, and recording system for a printout of the scan. /he resultant7-scan provides a plan or top view of the component. %canning of components was
considerably faster than contact hand scanning, and the system provided a record of the
inspection. Aimitations included size and shape of the component, and also system cost.
Immersion systems have advanced in many directions since the the !B+2s. While
robotics, as we &now it, did not exist, the 8immersion tan&s8 provided effective and
sired inquiry into other means of inspection. /oday robotics have allowed immersion
transducers to inspect components without the need for immersing them in water.
%quirter systems allow the transducer to pass over the component transmitting sound
through a water column. 7omputers can be programed to inspect large, complex shaped
components, with one or multiple transducers collecting information. /his information
is then collected by a computer for evaluation, transmission to a customer, and finally
archival of an image that will maintain quality for years to come.
/oday quantitative theories have been developed to
describe the interaction of the interrogating fields with
flaws. 'odels incorporating the results have been
integrated with solid model descriptions of real-part
geometry2s to simulate practical inspections. 6elated tools
allow 954 to be considered during the design process on
an equal footing with other failure-related engineeringdisciplines. =uantitative descriptions of 954 performance,
such as the probability of detection )P
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)preferred grain orientation, to material properties related to such failure mechanisms
as fatigue, creep, and fracture toughness. 0s technology continues to advance,
applications of ultrasound advances. /he high-resolution imaging systems in the
laboratory today will be tools of the technician tomorrow
Future Direction of Ultrasonic Inspection
Aoo&ing to the future, those in the field of 954 see an exciting new set of
opportunities. 5efense and nuclear power industries have played a major role in the
emergence of 954. Increasing global competition has led to dramatic changes in
product development and business cycles. 0t the same time aging infrastructure, from
roads to buildings and aircraft, present a new set of measurement and monitoring
challenges for engineers as well as technicians.
0mong the new applications of 954 spawned by
these changes is the increased emphasis on the use
of 954 to improve productivity of manufacturing
processes. =uantitative nondestructive evaluation
)=954 both increases the amount of information
about failure modes and the speed with which
information can be obtained and facilitates the
development of in-line measurements for process
control.
/he phrase, 8you can not inspect in quality, you
must build it in,8 exemplifies the industry2s focus on
avoiding the formation of flaws. 9evertheless, flaws and the need to identify them, bothduring manufacture and in service, will never disappear and continual development of
flaw detection and characterization techniques are necessary.
0dvanced simulation tools that are designed for inspectability and their integration into
quantitative strategies for life management will contribute to increase the number and
types of engineering applications of 954. With growth in engineering applications for
954, there will be a need to expanded the &nowledge base of technicians performing
the evaluations. 0dvanced simulation tools used in the design for inspectability may be
used to provide technical students with a greater understanding of sound behavior in
materials. 3/%I' developed at Iowa %tate 3niversity provides a glimpse into what may
be used in the technical classroom as an interactive laboratory tool.
0s globalization continues, companies will see& to develop, with ever increasing
frequency, uniform international practices. In the area of 954, this trend will drive the
emphases on standards, enhanced educational offerings, and simulations that can be
communicated electronically.
/he coming years will be exciting as 954 will continue to emerge as a full-fledged
engineering discipline
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Wave Propagation
3ltrasonic testing is based on time-varying deformations or vibrations in materials,
which is generally referred to as acoustics. 0ll material substances are comprised of
atoms, which may be forced into vibrational motionabout their equilibrium positions.
'any different patterns of vibrational motion exist at the atomic level, however, mostare irrelevant to acoustics and ultrasonic testing. 0coustics is focused on particles that
contain many atoms that move in unison to produce a mechanical wave. When a
material is not stressed in tension or compression beyond its elastic limit, its individual
particles perform elastic oscillations. When the particles of a medium are displaced
from their equilibrium positions, internal )electrostatic restoration forces arise. It is
these elastic restoring forces between particles, combined with inertia of the particles,
that leads to oscillatory motionsof the medium.
In solids, sound waves can propagate in four principle modes that are based on the way
the particles oscillate. %ound can propagate as longitudinal waves, shear waves, surface
waves, and in thin materials as plate waves. Aongitudinal and shear waves are the two
modes of propagation most widely used in ultrasonic testing. /he particle movement
responsible for the propagation of longitudinal and shear waves is illustrated below.
In longitudinal waves, the oscillations occur in the longitudinal direction or the direction
of wave propagation. %ince compressional and dilational forces are active in these
waves, they are also called pressure or compressional waves. /hey are also sometimescalled density waves because their particle density fluctuates as they move.
7ompression waves can be generated in liquids, as well as solids because the energy
travels through the atomic structure by a series of comparison and expansion
)rarefaction movements.
In the transverse or shear wave, the particles oscillate at a right angle or transverse to
the direction of propagation. %hear waves require an acoustically solid material for
effective propagation and, therefore, are not effectively propagated in materials such as
liquids or gasses. %hear waves are relatively wea& when compared to longitudinal
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waves In fact, shear waves are usually generated in materials using some of the energy
from longitudinal waves.
Modes of Sound Wave Propagation
In air, sound travels by compression and rarefaction of air molecules in the direction of
travel. ;owever, in solids, molecules can support vibrations in other directions, hence, a
number of different types )modes of sound waves are possible. 0s mentioned
previously, longitudinal and transverse )shear waves are most often used in ultrasonic
inspection. ;owever, at surfaces and interfaces, various types of elliptical or complex
vibrations of the particles ma&e other waves possible. %ome of these wave modes such
as 6ayleigh and Aamb waves are also useful for ultrasonic inspection.
/he table below summarizes many, but not all, of the wave modes possible in solids.
Wave Types in Solids Particle Vibrations
Aongitudinal Parallel to wave direction
/ransverse )%hear Perpendicular to wave direction
%urface - 6ayleigh 4lliptical orbit - symmetrical mode
Plate Wave - Aamb 7omponent perpendicular to surface )extensional wave
Plate Wave - Aove Parallel to plane layer, perpendicular to wave direction
%toneley )Aea&y 6ayleigh Waves Wave guided along interface
%ezawa 0ntisymmetric mode
Aongitudinal and transverse waves were discussed on the previous page, so let2s touch
on surface and plate waves here.
%urface or 6ayleigh waves travel the surface of a relative thic& solid material
penetrating to a depth of one wavelength. /he particle movement has an elliptical orbit
as shown in the image and animation below. 6ayleigh waves are useful because they are
very sensitive to surface defects and since they will follow the surface around, curves
can also be used to inspect areas that other waves might have difficulty reaching.
Plate waves can
be propagated
only in very thin
metals. Aamb
waves are the
most commonly
used plate waves
in 95/. Aamb
waves are acomplex
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vibrational wave that travels through the entire thic&ness of a material. Propagation of
Aamb waves depends on density, elastic, and material properties of a component, and
they are influenced by a great deal by selected frequency and material thic&ness. With
Aamb waves, a number of modes of particle vibration are possible, but the two most
common are symmetrical and asymmetrical. /he complex motion of the particles is
similar to the elliptical orbits for surface waves.
/he generation of waves using both piezoelectric transducers and electromagnetic
acoustic transducers )4'0/s are discussed in later sections
Properties of Acoustic Plane Wave
Wavelength !re"uency and Velocity
0mong the properties of waves propagating in isotropic solid materials are wavelength,
frequency, andvelocity. /he wavelength is directly proportional to the velocity of the
wave and inversely proportional to the frequency of the wave. /his relationship is
shown by the following equation.
/he applet below shows a longitudinal and transverse wave. /he direction of wave
propagation is from left-to-right and the movement of the lines indicate the direction of
particle oscillation. /he equation relating ultrasonic wavelength, frequency, and
propagation velocity is included at the bottom of the applet in a reorganized form. /he
values for the wavelength, frequency, and wave velocity can be adjusted in the dialog
boxes to see their effects on the wave. 9ote that the value must be set to &eep the
frequency value between +. to ';z or million cycles per second, and the wave
velocity must be between +. and +.: cmCus.
0s can be noted by the equation, a change in frequency will result in a change in
wavelength. 7hange the frequency in the applet and view the resultant wavelength. 0t a
frequency of ." and a material velocity of +.$@$ )longitudinal wave in steel note the
resulting wavelength. 0djust the material velocity to +.*@+ )longitudinal wave in cast
iron note the resulting wavelength. Increase the frequency to +.@ and note the shortened
wavelength in each material.
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In ultrasonic testing, the shorter wavelength resulting from an increase in frequency will
usually provide for the detection of smaller discontinuities. /his will be discussed more
in following materials
Wavelength and Defect Detection
In ultrasonic testing the inspector must ma&e a decision about the frequency of the
transducer that will be used. 0s we learned on the previous page, changing the
frequency when the sound velocity is fixed will result in a change in the wavelength of
the sound. /he wavelength of the ultrasound used has significant affect on the
probability of detecting a discontinuity. 0 rule of thumb in industrial inspections is that
discontinuities that are larger than one-half the size of wavelength can be usually be
detected.
%ensitivity and resolution are two terms that are often used in ultrasonic inspection to
describe a technique2s ability to locate flaws. %ensitivity is the ability to locate small
discontinuities. %ensitivity generally increases with higher frequency )shorter
wavelengths. 6esolution is the ability of the system to locate discontinuities that are
close together within the material or located near the part surface. 6esolution also
generally increases as the frequency increases.
/he wave frequency can also affect the capability of an inspection in adverse ways.
/herefore, selecting the optimal inspection frequency often involves maintaining a
balance between favorable and unfavorable results of the selection. 1efore selecting an
inspection frequency, the grain structure, material thic&ness, size, type, and probable
location of the discontinuity should be considered. 0s frequency increases, sound tends
to scatter from large or course grain structure and from small imperfections within amaterial. 7ast materials often have coarse grains and other sound scatters that require
lower frequencies to be used for evaluations of these products. Wrought and forged
products with directional and refined grain structure, can usually be inspected with
higher frequency transducers.
%ince more things in a material are li&ely to scatter a portion of the sound energy at
higher frequencies, the penetrating power )or the maximum depth in a material that
flaws can be located is also reduced. (requency also has an effect on the shape of the
ultrasonic beam. 1eam spread, or the divergence of the beam from the center axis of the
transducer, and how it is affected by frequency will be discussed later.
It should be mentioned, so as not to be misleading, that a number of other variables will
also affect the ability of ultrasound to locate defects. /hese include pulse length, type
and voltage applied to the crystal, properties of the crystal, bac&ing material, transducer
diameter, and the receiver circuitry of the instrument. /hese are discussed in more detail
in the material on signal-to-noise ratio
Sound Propagation in Elastic Materials
In the previous pages, it was pointed out that sound waves
propagate due to the vibrations or oscillatory motionsof
particles within a material. 0n ultrasonic wave may be
visualized as an infinite number of oscillating masses or
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particles connected by means of elastic springs. 4ach individual particle is influenced
by the motion of its nearest neighbor and both inertialand elasticrestoring forces act
upon each particle.
0 mass on a spring has a single resonant frequency determined by its spring constant #
and its mass $. /he spring constant is the restoring force of a spring per unit of length.Within the elastic limit of any material, there is a linear relationship between the
displacement of a particle and the force attempting to restore the particle to its
equilibrium position. /his linear dependency is described by %oo#e&s 'a.
In terms of the spring model, ;oo&e2s Aaw says
that the restoring force due to a spring is
proportional to the length that the spring is
stretched, and acts in the opposite direction.
'athematically, ;oo&e2s Aawis written, !
*#+, where !is the force, #is the spring
constant, and +is the amount of particledisplacement. ;oo&e2s law is represented
graphically it the right. Please note that the
spring is applying a force to the particle that is
equal and opposite to the force pulling down on the particle.
The Speed of Sound
;oo&e2s Aaw when used along with 9ewton2s %econd Aaw can explain a few things
about the speed of sound. /he speed of sound within a material is a function of the
properties of the material and is independent of the amplitude of the sound wave.
9ewton2s %econd Aaw says that the force applied to a particle will be balanced by the
particle2s mass and the acceleration of the the particle. 'athematically, 9ewton2s
%econd Aaw is written as ! $a. ;oo&e2s Aaw then says that this force will be
balanced by a force in the opposite direction that is dependent on the amount of
displacement and the spring constant )! *#+. /herefore, since the applied force and
the restoring force are equal, $a*#+ can be written, /he negative sign indicates that
the force is in the opposite direction.
%ince the mass $and the spring constant #are constants for any given material, it can
be seen that the acceleration aand the displacement +, are the only variables. It can also
be seen that they are directly proportional. %o if the displacement of the particleincreases, so does its acceleration. It turns out that the time that it ta&es a particle to
move and return to its equilibrium position is independent of the force applied. %o,
within a given material, sound always travels at the same speed no matter how much
force is applied when other variables, such as temperature, are held constant.
What properties of $aterial affect its speed of sound-
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between the speed of sound in a solid and its density and elastic constants is given by
the following equationD
Where Vis the speed of sound, .is the elastic constant, andpis the material density.
/his equation may ta&e a number of different forms depending on the type of wave
)longitudinal or shear and which of the elastic constants that are used. /he typical
elastic constants of a materials includeD
Eoung2s 'odulus, ED a proportionality constant between uniaxial stress and
strain.
Poisson2s 6atio,n
D the ratio of radial strain to axial strain 1ul& modulus, /D a measure of the incompressibility of a body subjected to
hydrostatic pressure.
%hear 'odulus, 0D also called rigidity, a measure of substance2s resistance to
shear.
Aame2s 7onstants, l andm: material constants that are derived from Eoung2s
'odulus and Poisson2s 6atio.
When calculating the velocity of a longitudinal wave, Eoung2s 'odulus and Poisson2s
6atio are commonly used. When calculating the velocity of a shear wave, the shear
modulus is used. It is often most convenient to ma&e the calculations using Aame2s
7onstants, which are derived from Eoung2s 'odulus and Poisson2s 6atio.
It must also be mentioned that the subscript i1attached to .in the above equation is
used to indicate the directionality of the elastic constants with respect to the wave type
and direction of wave travel. In isotropic materials, the elastic constants are the same for
all directions within the material. ;owever, most materials are anisotropic and the
elastic constants differ with each direction. (or example, in a piece of rolled aluminum
plate, the grains are elongated in one direction and compressed in the others and the
elastic constants for the longitudinal direction are different than those for the transverse
or short transverse directions.
4xamples of approximate compressional sound velocities in materials areD
0luminum - +.B#" cmCmicrosecond
+"+ steel - +.$@! cmCmicrosecond
7ast iron - +.*@+ cmCmicrosecond.
4xamples of approximate shear sound velocities in materials areD
0luminum - +.## cmCmicrosecond
+"+ steel - +.#"* cmCmicrosecond
7ast iron - +."*+ cmCmicrosecond.
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When comparing compressional and shear velocities it can be noted that shear velocity
is approximately one half that of compressional. /he sound velocities for a variety of
materials can be found in the ultrasonic properties tables in the general resources section
of this site
Attenuation of Sound Waves
When sound travels through a medium, its intensity diminishes
with distance. In idealized materials, sound pressure )signal
amplitude is only reduced by the spreading of the wave. 9atural
materials, however, all produce an effect which further wea&ens
the sound. /his further wea&ening results from two basic causes,
which are scatteringand absorption. /he combined effect of
scattering and absorption is calledattenuation.
0ttenuation of sound within a material itself is often not of intrinsic interest. ;owever,
natural properties and loading conditions can be related to attenuation. 0ttenuation often
serves as a measurement tool that leads to the formation of theories to explain physical
or chemical phenomenon, which decreases the ultrasonic intensity.
3ltrasonicattenuation is the decay rate of mechanical radiation at ultrasonic frequency
as it propagates through material. 0 decayingplanewave is expressed asD
In this expression 23is the amplitude of the propagating wave at some location. /he
amplitude 2is the reduced amplitude after the wave has traveled a distance 4from that
initial location. /he quantity is the attenuation coefficient of the wave traveling in
the z-direction. /he dimensions of are nepersClength, where a neper is a
dimensionless quantity. e is 9apier2s constant which is equal to approximately ".:@"@.
/he units of the attenuation value in nepersClength can be converted to decibelsClength
by dividing by +.$. 5ecibels is a more common unit when relating the amplitudes oftwo signals.
0ttenuation is generally proportional to the square of sound frequency. =uoted values of
attenuation are often given for a single frequency, or an attenuation value averaged over
many frequencies may be given. 0lso, the actual value of the attenuation coefficient for
a given material is highly dependent on the way in which the material was
manufactured. /hus, quoted values of attenuation only give a rough indication of the
attenuation and should not be automatically trusted. ?enerally, a reliable value of
attenuation can only be obtained by determining the attenuation experimentally for the
particular material being used.
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0ttenuation can be determined by evaluating the multiple bac&wall reflections seen in a
typical 0-scan display li&e the one shown in the image above. /he number of decibels
between two adjacent signals is measured and this value is divided by the time interval
between them. /his calculation produces a attention coefficient in decibels per unit time
5t. /his value can be converted to nepersClength by the following equation.
Where vis the velocity of sound in meters per second and 5tis decibels per second
Acoustic Impedance
%ound travels through materials under the influence of sound pressure. 1ecausemolecules or atoms of a solid are bound elastically to one another, the excess pressure
results in a wave propagating through the solid.
/he acoustic i$pedance )6 of a material is defined as the product of density )p and
acoustic velocity )V of that material.
6 pV
0coustic impedance is important in
. the determination of acoustic transmission and reflection at the boundary of two
materials having different acoustic impedance
". the design of ultrasonic transducers.
#. assessing absorption of sound in a medium.
/he following figure will help you calculate the acoustic impedance for any material, so
long as you &now its density )p and acoustic velocity )F. Eou may also compare two
materials and 8see8 how they reflect and transmit sound energy. /he red arrow
represents energy of the reflected sound, while the blue arrow represents energy of the
transmitted sound. /he
reflected energy is the square of the difference divided by the sum of the acousticimpedances of the two materials.
9ote that /ransmitted %ound 4nergy G 6eflected %ound 4nergy H
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eflection and !ransmission "oefficients #Pressure$
3ltrasonic waves are reflected at boundaries where there are differences in acoustic
impedance, . /his is commonly referred to as impedance mismatch. /he fraction of theincident-wave intensity in reflected waves can be derived because particle velocity and
local particle pressures are required to be continuous across the boundary between
materials.
(ormulation for acoustic reflection and transmission coefficients)pressure are shown
in the interactive figure below. 5ifferent materials may be selected or you may alter the
material velocity or density to change the acoustic impedance of one or both materials.
/he red arrowrepresents reflected sound, while theblue arrowrepresents transmitted
sound.
9ote that reflection and transmission coefficients are often expressed in decibels )d1,
where decibels are defined as "+ times the log of the reflection or transmission
coefficient.
1y multiplying the resulting numbers by ++, the energy reflected can be calculated in
percent of original energy. 3sing the above applet, note that the energy reflected at a
water steel interface is +.@@ or @@J. +." or "J is transmitted into the component. If
reflection and transmission at interfaces is followed through the component, and loss by
attenuation is ignored, a small percentage of the original energy returns to the
transducer.
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0ssuming acoustic energy at the transducer is ++J and energy transmitted into a
component at a water steel interface is "J as discussed above. 0t the second interface
)bac& surface @@J or +.$BJ would be reflected and "J transmitted into the water.
/he final interface would allow only "J of +.$B or ."BJ of the original energy to be
transmitted bac& to the transducer
efraction and Snell%s &a'
When an ultrasound wave passes through an interface between two
materials at an oblique angle, and the materials have different indices
of refraction, it produces both reflected and refracted waves. /his also
occurs with light and this ma&es objects you see across an interface
appear to be shifted relative to where they really are. (or example, if
you loo& straight down at an object at the bottom of a glass of water,
it loo&s closer than it really is. 0 good way to visualize how light and
sound refract is to shine a flashlight into a bowl of slightly cloudy
water noting the refractionangle with respect to the incidence angle.
6efraction ta&es place at an interface due to the different velocities of
the acoustic waves within the two materials. /he velocity of sound in
each material is determined by the material properties )elastic
modules and density for that material. In the animation below, a
series of plane waves are shown traveling in one material and entering a second material
that has a higher acoustic velocity. /herefore, when the wave encounters the interface
between these two materials, the portion of the wave in the second material is moving
faster than the portion of the wave in the first material. It can be seen that this causes the
wave to bend.
%nell2s Aaw describes the relationship between the angles and the velocities of the
waves. %nell2s law equates the ratio of material velocities v7and v8to the ratio of the
sine&sof incident )
1
and refraction )
2
angles, as shown in the following equation.
WhereD
FAis the longitudinal wave velocity in material .
FA"is the longitudinal wave velocity in material ".
9ote that in the diagram, there is a reflected longitudinal wave )FA shown. /his wave
is reflected at the same angle as the incident wave because the two waves are traveling
in the same material and, therefore, have the same velocities. /his reflected wave is
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unimportant in our explanation of %nell2s Aaw, but it should be remembered that some
of the wave energy is reflected at the interface. In the applet below, only the incident
and refracted longitudinal waves are shown. /he angle of either wave can be adjusted
by clic&ing and dragging the mouse in the region of the arrows. Falues for the angles or
acoustic velocities can also be entered in the dialog boxes so the that applet can be used
as a %nell2s Aaw calculator.
When a longitudinal wave moves from a slower to a faster material, there is an incident
angle that ma&es the angle of refraction for the wave !+K. /his is &now as the first
critical angle. /he first critical angle can be found from %nell2s law by putting in an
angle of !+K for the angle of the refracted ray. 0t the critical angle of incidence, much of
the acoustic energy is in the form of an inhomogeneous compression wave, which
travels along the interface and decays exponentially with depth from the interface. /his
wave is sometimes referred to as a 8creep wave.8 1ecause of there inhomogeneousnature and the fact that they decay rapidly, creep waves are not used as extensively as
6ayleigh surface waves in 95/. ;owever, creep waves are sometimes useful because
they suffer less from surface irregularities and coarse material microstructure, due to
their longer wavelengths, than 6ayleigh waves
Mode "onversion
When sound travels in a solid material, one form of wave energy can be transformedinto another form. (or example, when a longitudinal waves hits an interface at an angle,
some of the energy can cause particle movement in the transverse direction to start a
shear )transverse wave. 'ode conversion, occurs when a wave encounters an interface
between materials of different acoustic impedance and the incident angle is not normal
to the interface. (rom the ray tracing movie below it can be seen that since mode
conversion occurs every time a wave encountered interface at an angle, ultrasonic
signals can become confusing at times.
In the previous section it was pointed out that when sound waves pass through an
interface between materials having different acoustic velocities, refraction ta&es place at
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the interface. /he larger the difference in acoustic velocities between the two materials,
the more the sound is refracted. 9otice that the shear wave is not refracted as much as
the longitudinal wave. /his occurs because shear waves travel slower than longitudinal
waves. /herefore, the velocity difference between the incident longitudinal wave and
the shear wave is not as great as it is between the incident and refracted longitudinal
waves. 0lso note that when a longitudinal wave is reflected inside the material, thereflected shear wave is reflected at a smaller angle than the reflected longitudinal wave.
/his is also due to the fact that the shear velocity is less than the longitudinal velocity
within a given material.
%nell2s Aaw holds true for shear waves as well as longitudinal waves and can be written
as follows.
WhereD
FAis the longitudinal wave velocity in material .
FA"is the longitudinal wave velocity in material ".
F%is the shear wave velocity in material .
F%"is the shear wave velocity in material ".
In the applet below, the shear )transverse wave ray path has been added. /he ray pathsof the waves can be adjusted by clic&ing and dragging in the vicinity of the arrows.
Falues for the angles or the wave velocities can also be entered into the dialog boxes. It
can be seen from the applet that when a wave moves from a slower to a faster material,
there is an incident angle which ma&es the angle of refraction for the longitudinal wave
!+ degrees. 0s mentioned on the previous page, this is &now as the first critical angle
and all of the energy from the refracted longitudinal wave is now converted to a surface
following longitudinal wave. /his surface following wave is sometime referred to as a
creep wave and it is not very useful in 95/ because it dampens out very rapidly.
1eyond the first critical angle, only the shear wave propagates down into the material.
(or this reason, most angle beam transducers use a shear wave so that the signal is not
complicated by having two wave present. In may cases, there is also an incident angle
that ma&es the angle of refraction for the shear wave !+ degrees. /his is &now as the
second critical angle and at this point, all of the wave energy is reflected or refracted
into a surface following shear wave or shear creep wave. %lightly beyond the second
critical angle, surface waves will be generated.
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9ote that the applet defaults to compressional velocity in the second material. /he
refracted
compressional wave angle will be generated for given materials and angles. /o find the
angle of incidence required to generate a shear wave at a given angle complete the
followingD
. Ferify F is the longitudinal wave velocity for wedge or immersion liquid.
". 7hange F" to the shear wave velocity )approximately one-half compressional
for the
material to be inspected.
#. 7hange =" to the desired shear wave angle.
*. 6ead =, the correct angle of incidence
Signal(to()oise atio
In a previous page, the effect that frequency or wavelength has on flaw detectability was
discussed. ;owever, the detection of a defect involves many factors other than the
relationship of wavelength and flaw size. (or example, the amount of sound that reflects
from a defect is also dependent acoustic impedance mismatch between the flaw and the
surrounding material. 0 void is generally a better reflector than a metallic inclusion
because the impedance mismatch is greater between air and metal than between metal
and another metal.
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/he flaw location with respect to the incident beam.
/he inherent noisiness of the metal microstructure.
/he inherent reflectivity of the flaw which is dependent on its acoustic
impedance, size, shape, and orientation.
7rac&s and volumetric defects can reflect ultrasonic waves quite differently.
'any crac&s are 8invisible8 from one direction and strong reflectors fromanother.
'ultifaceted flaws will tend to scatter sound away from the transducer.
/he following formula relates some of the variables affecting the signal-to-noise ratio
)%C9 of a defectD
6ather than go into the details of this formulation, a few fundamental relationships can
be pointed out. /he signal-to-noise ratio )%C9, and therefore the detectability of a
defect
increases with increasing flaw size )scattering amplitude. /he detectability of a
defect is directly proportional to its size.
increases with a more focused beam. In other words, flaw detectability is
inversely proportional to the transducer beam width.
increases with decreasing pulse width )delta-t. In other words, flaw detectability
is inversely proportional to the duration of the pulse produced by an ultrasonic
transducer. /he shorter the pulse )often higher frequency, the better the
detection of the defect. %horter pulses correspond to broader bandwidth
frequency response. %ee the figure below showing the waveform of a transducer
and its corresponding frequency spectrum.
decreases in materials with high density andCor a high ultrasonic velocity. /he
signal-to-noise ratio )%C9 is inversely proportional to material density and
acoustic velocity. generally increases with frequency. ;owever, in some materials, such as
titanium alloys, both the 80flaw8and the 8(igure of 'erit )(
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Wave Interaction or Interference
1efore we move into the next section, the subject of wave interaction must be covered
since it is important when trying to understand the performance of an ultrasonic
transducer.
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position. ;owever, anyone that has dropped something in a pool of water, can picture
the waves radiating out from the source with a circular wave front. If two objects are
dropped a short distance apart into the pool of water, their waves will radiate out from
their sources and interact with each other. 0t every point where the waves interact, the
amplitude of the particle displacement is the combined sum of the amplitude of the
particle displacement of the individual waves.
With an ultrasonic transducer, the waves propagate out from the transducer face with a
circular wave front. If it were possible to get them to propagate out from a single point
on the transducer face, the sound field would appear in the upper image to the right.
7onsider the light areas to be areas of rarefaction and the dar& areas to be areas of
compression.
;owever, as stated previously, sound waves originate from multiple points along the
face of the transducer. /he lower image to the right shows what the sound field would
loo& li&e if the waves waves originating from just two points. It can be seen that were
the waves interact, there are areas of constructive and destructive interference. /hepoints of constructive interference are often referred to as nodes.
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/he curvature and the area over which the sound is being generated, the speed that the
sound waves travel within a material and the frequency of the sound all affect the sound
field. 3se the ava applet below, to experiment with these variables and see how the
sound field is affected.
Pie*oelectric !ransducers
/he conversion of electrical pulses to
mechanical vibrations and the conversion
of returned mechanical vibrations bac& into
electrical energy is the basis for ultrasonic
testing. /he active element is the heart of
the transducer as it converts the electricalenergy to acoustic energy, and vice versa.
/he active element is basically a piece
polarized material )i.e. some parts of the
molecule are positively charged, while other parts of the
molecule are negatively charged with electrodes attached
to two of its opposite faces. When an electric field is
applied across the material, the polarized molecules will align themselves with the
electric field, resulting in induced dipoles within the molecular or crystal structure of the
material. /his alignment of molecules will cause the material to change dimensions.
/his phenomenon is &nown as electrostriction. In addition, a permanently-polarized
material such as quartz )%i
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active element is still sometime referred to as the crystal by old timers in the 95/ field..
When piezoelectric ceramics were introduced they soon became the dominant material
for transducers due to their good piezoelectric properties and their ease of manufacture
into a variety of shapes and sizes. /hey also operate at low voltage and are usable up to
about #++o7. /he first piezoceramic in general use was barium titanate, and that was
followed during the !B+2s by lead zirconate titanate compositions, which are now themost commonly employed ceramic for ma&ing transducers. 9ew materials such as piezo
polymers and composites are also being used in some applications.
/he thic&ness of the active element is determined by the desired frequency of the
transducer. 0 thin wafer element vibrates with a wavelength that is twice its thic&ness.
/herefore, piezoelectric crystals are cut to a thic&ness that is C" the desired radiated
wavelength. /he higher the frequency of the transducer, the thinner the active element.
/he primary reason that high frequency contact transducers are not produced in because
the element is very thin and too fragile
"haracteristics of Pie*oelectric !ransducers
/he transducer is an very important part of the ultrasonic instrumentation system. 0s
discussed on the previous page, the transducer incorporates a piezoelectric element,
which converts electrical signals into mechanical vibrations )transmit mode and
mechanical vibrations into electrical signals )receive mode. 'any factors, including
material, mechanical and electrical construction, and the external mechanical and
electrical load conditions, influence the behavior a transducer. 'echanical construction
includes parameters such as radiation surface area, mechanical damping, housing,
connector type and other variables of physical construction. 0s of this writing,
transducer manufactures are hard pressed when constructing two transducers that haveidentical performance characteristics.
0 cut away of a typical contact transducer is shown
above. It was previously learned that the piezoelectric
element is cut to C" the desired wavelength. /o get as
much energy out of the transducer as possible, animpedance matching is placed between the active
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element and the face of the transducer.
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piezoelectric transducer is shown below. /he intensity of the sound is indicated by
color, with lighter colors indicating higher intensity.
%ince the ultrasound originates from a number of points along the transducer face, the
ultrasound intensity along the beam is affected by constructive and destructive wave
interference as discussed in a previous page on wave interference. /hese are sometimes
also referred to as diffractioneffects in the 95/ world. /here are extensive fluctuations
near the source, &nown as the near field. /hese high and low pressure areas are
generated because the crystal is not a point source of sound pressure, but rather a series
of high and low pressure waves which are joined into a uniform front at the end of the
near zone. 1ecause of acoustic variations within a near field, it can be extremely
difficult to accurately evaluate flaws in materials when they are positioned within this
area..
/he ultrasonic beam is more uniform in the far field, where the beam spreads out in a
pattern originating from the center of the transducer. /he transition between these zones
occurs at a distance,N,and is sometimes referred to as the 8natural focus8 of a flat ) or
unfocused transducer. /he nearCfar distance,N, is significant because amplitude
variations that characterize the near field change to a smoothly declining amplitude at
this point. /his area just beyond the near field is where the sound wave is well behavedand at its maximum strength. /herefore, optimal detection results will be obtained when
flaws occur in this area.
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(or a piston source transducer of radius )a, frequency )f, and velocity )V of a liquid
or solid medium, the applet below allows the calculation of the nearCfar field transition
point.
%pherical or cylindrical focusing changes the structure of a transducer field by 8pulling8
theNpoint nearer the transducer, to the focal point of the transducer. It is also important
to note that the driving excitation normally used in 95/ applications are either spi&e or
rectangular pulsars, not single frequency. /hey can significantly alter the performance
of a transducer. 9onetheless, the supporting analysis is widely used because it
represents a reasonable approximation and a good starting point
!ransducer +eam Spread
0s discussed on the previous page, round transducers are often referred to as pistonsource transducers because the sound field resembles a cylindrical mass in front of the
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transducer. ;owever, the energy in the beam does not remain in a cylinder, but instead
spread out as it propagates through the material. /he phenomenon is usually referred to
as beam spread but is sometimes also called beam divergence or ultrasonic diffraction.
0lthough beam spread must be considered when performing an ultrasonic inspection, it
is important to note that in the far field, or (raunhoferzone, the maximum sound
pressure is always found along the acoustic axis )centerline of the transducer./herefore, the strongest reflection are li&ely to come from the area directly in front of
the transducer.
1eam spread occurs because the vibrating particle of the material )through which the
wave is traveling do not always transfer all of their energy in the direction of wave
propagation. 6ecall that waves propagate through that transfer of energy from one
particle to another in the medium. If the particles are not directly aligned in the direction
of wave propagation, some of the energy will get transferred off at an angle. )Picture
what happens when one ball hits another second ball slightly off center. In the near
field constructive and destructive wave interference fill the sound field with fluctuation.
0t the start of the far field, however, the beam strength is always greatest at the centerof the beam and diminishes as it spreads outward.
0s shown in the applet below, beam spread is largely determined by the frequency and
diameter of the transducer. 1eam spread is greater when using a low frequency
transducer than when using a high frequency transducer. 0s the diameter of the
transducer increases the beam spread will be reduced.
1eam angle is an important consideration in transducer selection for a couple of
reasons. (irst, beam spread lowers the amplitude of reflections since sound fields are
less concentrated and, therefore, wea&er. %econd, beam spread may result in more
difficult to interpret signals due to reflections from the lateral sides of the test object or
other features outside of the inspection area. 7haracterization of the sound field
generated by a transducer is a prerequisite to understanding observed signals.
9umerous codes exist that can be used to standardize the method used for the
characterization of beam spread. 0merican %ociety for /esting and 'aterials method
number 0%/' 4-+B$, addresses methods for ascertaining beam shapes in %ection 0B,
'easurement of %ound (ield Parameters. ;owever, these measurements are limited to
immersion probes. In fact, the methods described in 4-+B$ are primarily concernedwith the measurement of beam characteristics in water, and as such are limited to
measurements of the compression mode only. /echniques described in 4-+B$ include
pulse-echo using a ball target and hydrophone receivers, which allows the sound field of
the probe to be assessed for the entire volume in front of the probe.
(or a flat piston source transducer, an approximation of the beam shape may be
calculated as a function of radius )a, frequency )f, and velocity )V of a liquid or solid
medium. /he applet below allows the user to calculate the beam spread angle which
represents a falling of of sound pressure )intensity to the side of the acoustic axis of one
half )-B d1 as a function of transducer parameters radius and frequency and as a
function of acoustic velocity in a medium.
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!ransducer !ypes
3ltrasonic transducers are manufactured for
a variety of application and can be custom
fabricated when necessary. 7areful attention
must be paid to selecting the proper
transducer for the application. /he previous
section on 0coustic Wavelength and 5efect
5etectiongave a brief overview of factors
that affect defect detectability. (rom this material, we &now that it is important to
choose transducers that have the desired frequency, bandwidth, and focusing to optimize
inspection capability. 'ost often the transducer is chosen either to enhance sensitivity
or resolution of the system.
/ransducers are classified into groups according to the application.
.ontact transducersare used for direct contact inspections, and
are generally hand manipulated. /hey have elements protected in
a rugged casing to withstand sliding contact with a variety of
materials. /hese transducers have an ergonomic design so that
they are easy to grip and move along a surface. /hey also often
have replaceable wear plates to lengthen their useful life.
7oupling materials of water, grease, oils, or commercial materials are used to
remove the air gap between the transducer and the component inspected. 9$$ersion transducersdo not contact the
component. /hese transducers are designed to
operate in a liquid environment and all
connections are watertight. Immersion
transducers usually have a impedance matching
layer that helps to get more sound energy into
the water and, in turn, into the component being
inspected. Immersion transducers can be
purchased with in a planner, cylindrically
focused or spherically focused lens. 0 focused
transducer can improve sensitivity and axialresolution by concentrating the sound energy to
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a smaller area. Immersion transducers are typically used inside a water tan& or as
part of a squirter or bubbler system in scanning applications.
:ore on .ontact Transducers,
7ontact transducers are available in a variety of configurations to improve theirusefulness for a variety of applications. /he flat contact transducer shown above is used
normal beam inspections of relatively flat surfaces, and where near surface resolution is
not critical. If the surface is curved, a shoe that matches the curvature of the part may
need to be added to the face of the transducer. If near surface resolution is important or
if an angle beam inspection is needed, one of the special contact transducers described
below might be used.
Dual ele$ent transducerscontain two independently
operating elements in a single housing.
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2ngle bea$ transducersand wedges are typically
used to introduce a refracted shear wave into the test
material. /ransducers can be purchased in a variety of
fixed angles or in adjustable versions where the user
determines the angles of incident and refraction. In
the fixed angle versions, the angle of refraction that ismar&ed on the transducer is only accurate for a
particular material, which is usually steel. /he angled
sound path allows the sound beam to be reflected
from the bac& wall to improve detectability of flaws
in and around welded areas. /hey are also used to
generate surface waves for use in detecting defects on the surface of a component.
Nor$al incidence shear ave transducersare unique because they allow introduction
of shear waves directly into a test piece without the use of an angle beam wedge.
7areful design has enabled manufacturing of transducers with minimal longitudinal
wave contamination. /he ratio of the longitudinal to shear wave components isgenerally below -#+d1.
Paint brush transducersare used to scan wide areas. /hese long and narrow
transducers are made up of an array of small crystals that are carefully matched to
minimize variation of performance and maintain uniform sensitivity over the entire area
of the transducer. Paint brush transducers ma&e it possible to scan a larger area more
rapidly for discontinuities. %maller and more sensitive transducers are often then
required to further define the details of a discontinuity
!ransducer !esting%ome transducer manufactures have lead in the development of transducer
characterization techniques and have participated in development of the 0I3' %tandard
'ethods for /esting %ingle-4lement Pulse-4cho 3ltrasonic /ransducers as well as
0%/'-4 +B$ %tandard ?uide for 4valuating 7haracteristics of 3ltrasonic %earch
3nits.
0dditionally some manufactures perform characterizations according to 0W%, 4%I, and
many other industrial and military standards.
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/ypical time and frequency domain plots provided
by transducer manufacturers
!re"uency ;esponse--/he frequency response of the above transducer has a pea& at $
';z and operates over a broad range of frequencies. Its bandwidth )*. to B.$ ';z is
measured at the -B d1 points, or :+J of the pea& frequency. /he useable bandwidth ofbroadband transducers, especially in frequency analysis measurements, is often quoted
at the -"+ d1 points. /ransducer sensitivity and bandwidth )more of one means less of
the other are chosen based on inspection needs.
.o$ple+ Electrical 9$pedance--/he complex electrical impedance may be obtained
with commercial impedance measuring instrumentation, and these measurements may
provide the magnitude and phase of impedance of the search unit over the operating
frequency range of the unit. /hese measurements are generally made under laboratory
conditions with minimum cable lengths or external accessories and in accordance with
specifications of the instrument manufacturer. /he value of magnitude of the complex
electrical impedance may also obtained using values recorded from the sinusoidal burst.
Sound !ield :easure$ents--/he objective of these measurements is to establish
parameters such as the on-axis and transverse sound beam profiles for immersion flat
and curved transducers. /hese measurements are often achieved by scanning the sound
field with a hydrophone transducer mapping the sound fields in three dimensional
space. 0n alternative approach to sound field measurements is a measure of the
transducer2s radiating surface motion using laser interferometry.
!ransducer Modeling
In high-technology manufacturing, part design and simulation of part inspection is done
in the virtual world of the computer. /ransducer modeling is necessary to ma&e accurate
predictions of how a part or component might be inspected, prior to the actual building
of that part. 7omputer modeling is also used to design ultrasonic transducers.
0s noted in the previous section, an ultrasonic transducer may be characterized by
detailed measurements of its electrical and sound radiation properties. %uch
measurements can completely determine the response of any one individual transducer.
/here is ongoing research to develop general models that relate electrical inputs
)voltage, current to mechanical outputs )force, velocity and vice-versa. /hese modelscan be very robust giving accurate prediction of transducer response, but suffer for lac&
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of accurate modeling of physical variables inherent in transducer manufacturing. /hese
electrical-mechanical response models must ta&e into account physical and electrical
components in the figure below.
/he /hompson-?ray 'easurement 'odel, which ma&es very accurate predictions of
ultrasonic scattering measurements made through liquid-solid interfaces, does not
attempt to model transducer electrical-mechanical response. /he /hompson-?ray
'easurement 'odel approach ma&es use of reference data ta&en with the same
transducer)s to deconvolve out electro-physical characteristics specific to individual
transducers. %ee %ection $.# /hompson-?ray 'easurement 'odel.
/he long term goal in ultrasonic modeling is to incorporate accurate models of the
transducers themselves as well as accurate models of pulser-receivers, cables, and other
components that completely describe any given inspection setup and allow the accurate
prediction of inspection signals.
"ouplant
0 couplant is a material )usually liquid that facilitates the
transmission of ultrasonic energy from the transducer into
the test specimen. 7ouplant is generally necessarybecause the acoustic impedance mismatch between air
and solids, such as the test specimen, is large and,
therefore, nearly all of the energy is reflected and very
little is transmitted into the test material. /he couplant
displaces the air and ma&es it possible to get more sound
energy into the test specimen so that a usable ultrasonic
signal can be obtained. In contact ultrasonic testing a thin
film of oil, glycerin or water is generally used between the transducer and the test
surface.
When scanning over the part or ma&ing precise measurements, an immersion technique
is often used. In immersion ultrasonic testing both the transducer and the part are
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immersed in the couplant, which is typically water. /his method of coupling ma&es it
easier to maintain consistent coupling while moving and manipulating the transducer
andCor the part
Electromagnetic Acoustic !ransducers #EMA!s$
0s discussed in the previous page, one of the essential features of ultrasonic
measurements is mechanical coupling between the transducer, and the solid whose
properties or structure are to be studied. /his coupling is generally achieved in one of
two ways. In immersion measurements, energy is coupled between the transducerand
sample by placing them in a tan& filled with a fluid, generally water. In contact
measurements, the transducer is pressed directly against the sample, and coupling isachieved by the presence of a thin fluid layer inserted between the two. When shear
waves are to be transmitted, the fluid is generally selected to have a significant
viscosity.
4lectromagnetic-acoustic transducers )4'0/ acts through totally different physical
principles and do not need couplant. When a wire is placed near the surface of an
electrically conducting object and is driven by a current at the desired ultrasonic
frequency, eddy currentswill be induced in a near surface region of the object. If a static
magnetic field is also present, these eddy currents will experience Aorentz forces of the
form
F = J x B
Fis a body force per unit volume,Jis the induced dynamic current density, andBis the
static magnetic induction.
/he most important application of 4'0/s has been in nondestructive evaluation )954
applications such as flaw detection or material property characterization. 7ouplant free
transduction allows operation without contact at elevated temperatures and in remote
locations. /he coil and magnet structure can also be designed to excite complex wave
patterns and polarization2s that would be difficult to realize with fluid coupled
piezoelectric probes. In the inference of material properties from precise velocity or
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attenuation measurements, use of 4'0/s can eliminate errors associated with couplant
variation, particularly in contact measurements.
0 number of practical 4'0/ configurations are shown below. In each, the biasing
magnet structure, the coil, and forces on the surface of the solid are shown in an
exploded view. /he first three configurations will excite beams propagating normal tothe surface of the half-space and produce, respectively, beams with radial, longitudinal,
and transverse polarization2s. /he final two use spatially varying stresses to excite
beams propagating at oblique angles or along the surface of a component. 0lthough a
great number of variations on these configurations have been conceived and used in
practice, consideration of these three geometry2s should suffice to introduce the
fundamentals.
7ross-sectional view of a spiral coil 4'0/ exciting radially polarized shear waves
propagating normal to the surface.
7ross-sectional view of a tangential field 4'0/ for exciting polarized longitudinal
waves propagating normal to the surface.
7ross-sectional view of a normal field 4'0/ for exciting plane polarized shear waves
propagating normal to the surface.
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7ross-sectional view of a meander coil 4'0/ for exciting obliquely propagating A or
%F waves, 6ayleigh waves, or guided modes )such as Aamb waves of plates.
7ross-sectional view of a periodic permanent magnet 4'0/ for exciting grazing or
obliquely propagating horizontally polarized )%; waves or guided %; modes of plates.
Practical 4'0/ designs are relatively narrowband and require strong magnetic fields
and large currents to produce ultrasound that is often wea&er than that produced by
piezoelectric transducers. 6are-earth materials such as %amarium-7obalt and
9eodymium-Iron-1oron are often used to produce sufficiently strong magnetic fields,
which may also be generated by pulsed electromagnets.
/he 4'0/ offers many advantages based on its couplant-free operation. /hese
advantages include the abilities to operate in remote environments at elevated speeds
and temperatures, to excite polarization2s not easily excited by fluid coupled
piezoelectrics, and to produce highly consistent measurements.
/hese advantages are tempered by low efficiencies, and careful electronic design is
essential to applications.
:ore infor$ation about the use of E:2Ts can be found at the folloing lin#s,
Lamb Wave Generation With EMATsShear Wave Generation With EMATsVelocity Measurements With EMATsTexture Measurement I With EMATsTexture Measurement II With EMATsStress Measurement With EMATsComposite inspection With EMATs
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Pulser(eceivers
3ltrasonic pulser-receivers are well suited to general purpose ultrasonic testing. 0long
with appropriate transducers and an oscilloscope they can be used for flaw detection and
thic&ness gauging in a wide variety of metals, plastics, ceramics, and composites.
3ltrasonic pulser-receivers provide a unique, low-cost ultrasonic measurementcapability.
/he pulser section of the instrument generates short, large amplitude electric pulses of
controlled energy, which are converted into short ultrasonic pulses when applied to an
ultrasonic transducer. 'ost pulser sections have very low impedance outputs to better
drive transducers. 7ontrol function associated with the pulser circuit include
Pulse length or damping )/he amount of time the pulse is applied to the
transducer.
Pulse energy )/he voltage applied to the transducer. /ypical pulser circuits will
apply from ++ volts to @++ volts to a transducer.
In the receiver section the voltage signals produced by the transducer, which represents
the received ultrasonic pulses, are amplified. /he amplified radio frequency )6( signal
is available as output for display or capture for signal processing. 7ontrol functions
associated with the receiver circuit include
%ignal rectification )/he 6( signal can be viewed as positive half wave, negative
half wave or full wave.
(iltering to shape and smooth return signals
?ain, or signal amplification
6eject control
!one +urst ,enerators In esearch
/one burst generators often are used in high power ultrasonic applications. 'odern
computer controlled ultrasonic instrumentation, such as 6itec2s 60' ++++, is a
complete advanced measurement system designed to satisfy the needs of the acoustic
researcher in materials science or advanced 954. Its purpose is to transmit bursts of
acoustic energy into a test piece, receive signals from the piece following this burst,
then manipulate and analyze these received signals in various ways. 4xtreme versatility
is achieved through a modular approach allowing an instrument to be configured for
unique applications not previously encountered. 3nwanted modules need not bepurchased and in many cases special modules can be designed and constructed.
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/he high power radio frequency )6( burst capability allows researchers to wor& with
difficult, highly attenuative materials or inefficient transducers such as 4'0/s.
0 computer interface ma&es it possible for the system to ma&e high speed complex
measurements, such as those involving multiple frequencies. 'any of these
measurements are very limited or impossible with manually controlled instruments. 0Windows or 5
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transmitted into a part )structure with received signals returning from the part
)structure
Electrical Impedance Matching and !ermination
When computer systems were first introduced decades ago, they were large, slow-wor&ing devices that were incompatible with each other. /oday, national and
international networ&ing standards have established electronic control protocols that
enable different systems to 8tal&8 to each other. /he 4lectronics Industries 0ssociations
)4I0 and the Institute of 4lectrical and 4lectronics 4ngineers )I444 developed
standards that established common terminology and interface requirements, such as 4I0
6%-"#" and I444 @+".#. If a system designer builds equipment to comply with these
standards, the equipment will interface with other systems. 1ut what about analog
signals that are used in ultrasonicsL
Data Signals< 9nput versus =utput
7onsider the signal going to and from ultrasonic transducers. When you transmit data
through cable, the requirement usually simplifies into comparing what goes in one end
with what comes out the other. ;igh frequency pulses degrade or deteriorate when they
are passed through any cable. 1oth the height of the pulse )magnitude and the shape of
the pulse )wave form change dramatically, and the amount of change depends on the
data rate, transmission distance and cable electrical characteristics. %ometimes a
marginal electrical cable may perform adequately if used in only short lengths, but the
same cable with the same data in long lengths will fail. /his is why system designers
and industry standards specify precise cable criteria.
6ecommendationD
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Shieldingis normally specified as a cable construction detail. (or example, the cable
may be unshielded, contain shielded pairs, have an overall aluminumCmylar tape and
drain wire, or even a double shield. 7able shields usually have two functionsD to act as a
barrier to &eep external signal from getting in and internal signals from getting out and
to be a part of the electrical circuit. %hielding effectiveness is very complex to measure
and depends on the data frequency within the cable and the precise shield design. 0shield may be very effective in one frequency range, but a different frequency may
require a completely different design. %ystem designers often test complete cable
assemblies or connected systems for shielding effectiveness.
.apacitancein cable is usually measured as picofarads per foot )pfCm. It indicates how
much charge the cable can store within itself. If a voltage signal is being transmitted by
a twisted pair, the insulation of the individual wires becomes charged by the voltage
within the circuit. %ince it ta&es a certain amount of time for the cable to reach its
charged level, this slows down and interferes with the signal being transmitted. 5igital
data pulses are a string of voltage variations that are represented by square waves. 0
cable with a high capacitance slows down these signals so that they come out of thecable loo&ing more li&e 8saw-teeth,8 rather than square waves. /he lower the
capacitance of the cable, the better it performs with high speed data
Data Presentation
3ltrasonic data can be collected and displayed in a number of different formats. /he
three most common formats are &now in the 95/ world as 2*scan, B*scanand .*scan
presentations. 4ach presentation mode provides a different way of loo&ing at and
evaluating the region of material being inspected. 'odern computerized ultrasonic
scanning systems can display data in all three presentation forms simultaneously.
2*Scan Presentation
/he 0-scan presentation displays the amount of received ultrasonic energy as a function
of time. /he relative amount of received energy is plotted along the vertical axis and
elapsed time )which may be related to the sound
energy travel time within the material is display
along the horizontal axis. 'ost instruments with
an 0-scan display allow the signal to be
displayed in its natural radio frequency form )rf,
as a fully rectified rf signal, or as either thepositive or negative half of the rf signal. In the 0-
scan presentation, relative discontinuity size can
be estimated by comparing the signal amplitude
obtained from an un&nown reflector to that from
a &nown reflector. 6eflector depth can be
determined by the position of the signal on the
horizontal sweep.
In the illustration of the 0-scan presentation to
the right, the initial pulse generated by the
transducer is represented by the signalIP, whichis near time zero. 0s the transducer is scanned
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along the surface of the part, four other signals are li&ely to appear at different times on
the screen. When the transducer is in its far left position, only the IPsignal and signal
A, the sound energy reflecting from surfaceA,will be seen on the trace. 0s the
transducer is scanned to the right, a signal from the bac&wall BW will appear latter in
time showing that the sound has traveled farther to reach this surface. When the
transducer is over flawB, signalB, will appear at a point on the time scale that isapproximately halfway between theIPsignal and theBWsignal. %ince theIPsignal
corresponds to the front surface of the material, this indicates that flawBis about
halfway between the front and bac& surfaces of the sample. When the transducer is
moved over flaw C,signal Cwill appear earlier in time since the sound travel path is
shorter and signalBwill disappear since sound will no longer be reflecting from it.
B*Scan Presentation
/he 1-scan presentations is a profile )cross-sectional view of the a test specimen. In the
1-scan, the time-of-flight )travel time of the sound energy is displayed along the
vertical and the linear position of the transducer is displayed along the horizontal axis.(rom the 1-scan, the depth of the reflector and its approximate linear dimensions in the
scan direction can be determined. /he 1-scan is typically produced by establishing a
trigger gate on the 0-scan. Whenever the signal intensity is great enough to trigger the
gate, a point is produced on the 1-scan. /he gate is triggered by the sound reflecting
from the bac&wall of the specimen and by smaller reflectors within the material. In the
1-scan image above, lineAis produced as the transducer is scanned over the reduced
thic&ness portion of the specimen. When the transducer moves to the right of this
section, the bac&wall lineBWis produced. When the transducer is over flawsBand C
lines that are similar to the length of the flaws and at similar depths within the material
are drawn on the 1-scan. It should be noted that a limitation to this display technique is
that reflectors may be mas&ed by larger reflectors near the surface.
.*Scan Presentation
/he 7-scan presentation provides a plan-type view
of the location and size of test specimen features.
/he plane of the image is parallel to the scan pattern
of the transducer. 7-scan presentations are produced
with an automated data acquisition system, such as
a computer controlled immersion scanning system.
/ypically, a data collection gate is established on the
0-scan and the amplitude or the time-of-flight of
the signal is recorded at regular intervals as the
transducer is scanned over the test piece. /herelative signal amplitude or the time-of-flight is
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displayed as a shade of gray or a color for each of the positions where data was
recorded. /he 7-scan presentation provides an image of the features that reflect and
scatter the sound within and on the surfaces of the test piece.
;igh resolution scan can produce very detailed images. 1elow are two ultrasonic 7-
scan images of a 3% quarter. 1oth images were produced using a pulse-echo techniqueswith the transducer scanned over the head side in an immersion scanning system. (or
the 7-scan image on the left, the gate was setup to capture the amplitude of the sound
reflecting from the front surface of the quarter. Aight areas in the image indicate area
that reflected a greater amount of energy bac& to the transducer. In the 7-scan image on
the right, the gate was moved to record the intensity of the sound reflecting from the
bac& surface of the coin. /he details on the bac& surface are clearly visible but front
surface features are also still visible since the sound energy is affected by these features
as it travels through the front surface of the coin.
Error Analysis
0ll measurement, including ultrasonic measurements, however careful and scientific, is
subject to some uncertainties. 4rror analysis is the study and evaluations of theseuncertainties> its two main functions being to allow the practitioner to estimate how
large the uncertainties are and to help him or her to reduce them when necessary.
1ecause ultrasonics depends on measurements, evaluation and minimization of
uncertainties is crucial.
In science the word 8error8 does not mean 8mista&e8 or 8blunder8 but rather the
inevitable uncertainty of all measurements. 1ecause they cannot be avoided, errors in
this context are not, strictly spea&ing, 8mista&es.8 0t best, they can be made as small as
reasonably possible, and their size can be reliably estimated.
/o illustrate the inevitable occurrence of uncertainties surrounding attempts atmeasurement, let us consider a carpenter who must measure the height of a doorway to
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an M-ray vault in order to install a door. 0s a first rough measurement, she might simply
loo& at the doorway and estimate that it is "+ cm high. /his crude 8measurement8 is
certainly subject to uncertainty. If pressed, the carpenter might express this uncertainty
by admitting that the height could be as little as "+$ or as much as "$ cm.
If she wanted a more accurate measurement, she would use a tape measure, and shemight find that the height is ".# cm. /his measurement is certainly more precise than
her original estimate, but it is obviously still subject to some uncertainty, since it is
inconceivable that she could &now the height to be exactly ".#+++ rather than
".#++ cm, for example.
/here are many reasons for this remaining uncertainty. %ome of these causes of
uncertainty could be removed if she too& enough trouble. (or example, one source of
uncertainty might be that poor lighting is ma&ing it difficult to read the tape> this could
be corrected by improved lighting.
so she must estimate just where the top lies within the mar&. In either case, the carpenter
ultimately must estimate where the top of the door lies relative to the mar&ings on his
tape, and this necessity causes some uncertainty in her answer.
1y buying a better tape with closer and finer mar&ings, the carpenter can reduce her
uncertainty, but she cannot eliminate it entirely. If she becomes obsessively determined
to find the height of the door with the greatest precision that is technically possible, she
could buy an expensive laser interferometer. 1ut even the precision of an interferometer
is limited to distances of the order of the wavelength of light )about +.+++++$ meters.
0lthough she would now be able to measure the height with fantastic precision, she still
would not &now the height of the doorway exactly.
(urthermore, as the carpenter strives for greater precision, she will encounter an
important problem of principle. %he will certainly find that the height is different in
different places. 4ven in one place, she will find that the height varies if the temperature
and humidity vary, or even if she accidentally rubs off a thin layer of dirt. In otherwords, she will find that there is no such thing as one exact height of the doorway. /his
&ind of problem is called a 8problem of definition8 )the height of the door is not well-
defined and plays an important role in many scientific measurements.
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8somewhere between ".$ and #.$ miles8 or 8somewhere between ".!! and #.+ miles.8
8 or v 8d>t
where dis the distance from the surface to the discontinuity in the test piece, vis the
velocity of sound waves in the material, and tis the measured round-trip transit time.
/he diagram below allows you to move a transducer over the surface of a stainless steel
test bloc& and see return echoes as they would appear on an oscilloscope. /hetransducer employed is a $ ';z broadband transducer +."$ inches in diameter. /he
signals were