jet engine propulsion systems review
TRANSCRIPT
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Jet Engine Propulsion
Systems
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Outlines of the Review:
Part I Jet Propulsion
Principles/Types/Parts/Functions
Part II Jet PropulsionAnalysis/Computations
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Part I:
Jet PropulsionPrinciples/Types/Parts/Functions
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ENGINE CLASSIFICATIONS
Heat Engines
Engines that convert heat energy to mechanical energy
TYPES OF COMBUSTION ENGINES (HEAT ENGINES)
1. External Combustion Engine
2. Internal Combustion Engine
TYPES OF INTERNAL COMBUSTION ENGINES
1. Reciprocating Engines (RE)
2. Jet Engines
Reaction Engines
Engines that generates thrust by its reaction to the flow in the opposite direction
of a mass of air
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Jet Propulsion Principle
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What is Thrust?
It is the force that pushes you deep into your seat as you
speed down the runway for take-off.
It is the force that propels an airplane forward through the
air.
THRUST
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How is THRUST created?
Balanced forces on an object prevent movement. If forces on anobject are the same in all directions the object will not move.
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Unbalanced forces cause an object to move.
During operation, a jet engine pushes gases out of the exhaust
nozzle. This makes an unbalanced force towards the front of the
engine. Unbalanced forces cause jet engines to make thrust.
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Newton's 2nd Law of Motion states "Force equals mass
accelerated (F = ma)."
When a jet engine accelerates air (mass), it makes thrust (force).
When a jet engine moves a small quantity of air, it makes a small
quantity of thrust.
When it moves a large quantity of air, it makes a large quantity of
thrust.
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Newton's 3rd Law of Motion states "Every action has an equal and
opposite reaction."
The ACTION is the jet exhaust going through the jet engine.
The REACTION is the jet engines then moves forward.
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Jet engine thrust can be increased in two ways:
increase the speed of exhaust gases.
increase the quantity of exhaust gases.
Increased engine thrust will make an aircraft fly faster
or with more weight.
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It has no static thrust. Must be carried aloft
by another high speed aircraft and
accelerated to operating speed.
Guided-missile systems, Space
vehicles use this type of jet
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Ram air pressure forces the shutters to open, fuel is
injected into the combustion chambers, and is
burned. Ignition is intermittent, timed to go on and off
as shutters open and close.
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Turbojet Engines Continued..
The turbojet engine is a reaction engine that uses only thrustdeveloped within the engine to produce propulsive force.Have no other features such as fan, propeller or free turbine.
Substantial increases in thrust can be obtained by employing
an afterburner Efficiencies of turbojets are attained at high altitude and
airspeed.
High thrust at low airspeed is not a turbojet characteristics.
To be at their best, turbojets need ram air pressure thatcomes only with high airspeed.
Need long runway for takeoff.
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Turboprop Engines Continued...
Deliver more thrust at low subsonic airspeeds.
Propulsive efficiency of a turboprop decreases as the
airspeed increases, while in a turbojet engine propulsive
efficiency increases as airspeed increases. Low of propulsive efficiency with speed that becomes a
limiting factor at airspeeds above Mach 0.6 for turboprop
aircraft.
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it provides power for a helicopter rotor or APU
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Air Inlet Duct
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Compressor Section
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Part II:
Jet PropulsionAnalysis/Computations
Useful Constants:
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Useful Constants:
Absolute Zero: 0R or - 460FAcceleration due to Gravity: g = 32.2 ft/s2 or 9.81m/s2
Gas Constant for Air: R = 53.342 ft-lbf/lbm-R
or 287.08 N-m/kgm-K
Mechanical Equivalent of Heat: J = 778.16 ft-lb/BTU Standard Sea Level Density: o = 0.002378 slugs/ft
3
or 1.225 kgm/m3
Standard Sea Level Pressure: Po = 14.7 psia, 29.92 inHg,
2116.8 lbf/ft2,
101325 Pa Standard Sea Level Temperature: To = 519R, 288.2K, 15C,59F
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The Brayton Cycle:Thermodynamic Analysis of the Operation of a
Gas Turbine Powerplant
Schematic of Simple Cycle:
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Schematic of Simple Cycle:
Air Standard Brayton Cycle
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Air Standard Brayton Cycle
1-2: Isentropic Compression2-3: Constant Presure addition of heat
3-4: isentropic expansion
4-1: Constant pressure rejection of heat
Analysis of the Brayton Cycle:
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Analysis of the Brayton Cycle:
QA = mcp (T3 T2)QR = mcp (T1 T4) = -mcp (T4 T1)
W = QA QR = mcp (T3 T2) mcp (T4 T1)
e = W = mcp
(T3
T2
) mcp (T4
T1
)
QA mcp (T3 T2)
e = 1 T4 T1T3 T2
e = 1 1 = 1 - 1rk
k-1 rpk-1
k
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where: rk = V1 , the compression ratio
V2
rp = p2 , the pressure ratio
p1
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Process 1-2:
T2 = V1k-1 = P2
k-1/k
T1 V2 P1
T2 = T1 rkk-1
rkk-1 = rp
k-1/k
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Process 3-4:
T3 = P3k-1/k = P2
k-1/k
T4 P4 P1
T3 = T4 rkk-1
e = 1 - 1 = 1 - 1
rkk-1 rp
k-1/k
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Total Compressor Work, Wc
= QH
Wc = -mcp(T2 T1)
Total Turbine Work, Wt = QH
Wt = -mcp (T4 T3)Wt = mcp (T3 T4)
Net Work, W or WB = Wt Wc
Pm = W / VD - Mean Effective Pressure
Example Problem
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Example Problem
1. The intake of the compressor of an air standardBrayton cycle is 40,000 cfm at 15 psia and 90 F.
The compression ratio, rk = 5 and the temperature
at the turbine inlet is 1440 F. The exit pressure ofthe turbine is 15 psia. Determine the net work,
thermal efficiency, and the mean effective pressure.
Solution
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Solution
Given:
V1 = 40,000 cfm
p1 = 15 psia
T1 = 550 R
T3 = 1900 R
p4 = 15 psiark = V1/V2 = 5
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m = p1V1 = (15)(144)(40,000)RT1 (53.34)(550)
Point 1:
v1 = V1 = 40,000 = 13.58 ft3/lb
m 2945Point 2:
v2 = v1/rk = 13.58/5 = 2.72 ft3/lb
p2 = p1rkk-1
= (15)(5)1.4
= 142.8 psiaT2 = T1 rk
k-1 = (550)(5)1.4 1 = 1047 R
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Point 3:v3 = v2 T3 = (2.72) 1900 = 4.94 ft
3/lbT2 1047
Point 4:
v4 = v3 P3 1/k = (4.94) 142.8 1/1.4 = 24.7 ft3/lbP4 15
T4 = T3 v3k-1 = (1900) 4.94 1.4 -1 = 998 R
v4 24.7
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Compressor Work, Wc = -cp (T2 T1)
= -(0.24)(1047-550)
= -119.3 BTU/lb
Turbine Work, Wt = cp (T3 T4)
= (0.24)(1900-998)
= 216.5 BTU/lb
Net Work, WB = Wt Wc = 216.5 119.3
= 97.2 BTU/lb
= (97.2)(2945) = 6751 hp42.4
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Heat added, QA = cp (T3 - T2)= (0.24)(1900 1047) = 204.7 BTU/lb
e = W = 97.2 = 0.4748 or 47.48 %QA 204.7
pm = W = W = (97.2)(778)
VD V4 V2 (24.7 2.72)(144)= 23.89 psi
Thrust Horsepower
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Thrust Horsepower
THP = THRUST x MPH375
Where: THP = The approximate thrusthorsepower produced by a jet
engine travelling at a givenairspeed
THRUST = The pounds of thrust beingdeveloped by the jet enginein flight
MPH = Airspeed in miles per hour
Newtons Second Law
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Newton s Second Law
F = MAWhere: F = force in pounds or newton
M = Mass in pound or kilograms
A = acceleration in ft/s2 or m/s2
Note: M = W/g
A = (V2 V1)
From Newtons Second Law, we can derive
the another useful formula for Force which
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the another useful formula for Force, which
is also a basic formula for jet engine thrust:F = w x (V2 V1)
g
Where: F = Force in pounds
w = Flow rate in lbs/sec of air, gas or a
liquid, such as fuel
V1 = Initial velocity of a mass of air, gas, or a liquid in
ft/secV2 = Final velocity of a mass of air, gas, or a liquid in ft/sec
g = gravitational acceleration
Note: M = w/g; where M = mass
Net Thrust
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Net Thrust
Fn = wa
+ wf
x Vj
- wa
x Va
+ wf
x Vf
g g g
Where: Fn = Net Thrust in lbs
wa = Airflow through the engine in
lbs/sec
wf= Fuel flow in lbs/sec
g = acceleration due to gravity
Vj = exhaust gas velocity in ft/sec
Va = incoming air velocity in ft/sec
Vf= incoming fuel velocity in ft/sec
By considering the Vfto be zero,
th f
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therefore....
Fn = wa + wf x Vj - wa x Va + 0
g g
By Transposing:
Fn = wa (Vj - Va) wf(Vj )
g g
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Fn = Wa (Vj Va) + Wf(Vj) + Aj (Pj Pam)g g
Where: Aj = Area of Engine Jet Nozzle in sq ft.
Pj = Static Pressure at the jet nozzle discharge inlbs/sq ft.
Pam = static pressure of the ambient (outside) air at
the jet nozzle in lbs/sq ft.
Without Considering Fuel flow:
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g
Fn = Wa (Vj - Va) + Aj (Pj Pam)
g
Gross Thrust:
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Fg = Wa (Vj) + Aj (Pj Pam)g
Where: Fg = Gross Thrust in lbs
other units the same as before
Np
= 2Va
- propulsive efficiency
Vj + Va
Net Thrust for a single fluid:
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g Fn = W (Vj Va) + Aj (Pj Pa)
g
Where:
Fn = Net Thrust
W = Weight
Va = Jet Engine Velocity (Forward Velocity)
Vj = Jet Exit Velocity
Aj = Projected Exhaust Area
Pj = Pressure at Exhaust
Pa = Atmospheric Pressure
Example Problems:
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p
1. A turbojet engine is travelling at 500 mph.The jet velocity is 1900 ft/s. The pressure atthe jet exhaust is atmospheric. The air flow is300,000 lb/hr and the fuel flow is 4300 lb/hr.
a. Calculate the net thrust velocityneglecting the fuel flow.
b. Calculate the net thrust velocity
considering the fuel flow.c. What is the propulsive efficiency?
S l ti
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Solution:
Given:Va = 500 mph = 733.5 ft/s
Vj = 1900 ft/s
Pj = Pa
Wa = 300,000 lb/hr
Wf = 4300 lb/hr
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a. Fn = Wa (Vj
Va)g
= 300,000 lb/hr [1900 733.5] 1 hr
32.2 ft/s2 3600 s
Fn = 3018.89 lbs
b Fn Wa (Vj Va) + Wf Vj + Aj (Pj Pa)
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b. Fn = Wa (Vj Va) + Wf Vj + Aj (Pj Pa)
g g
= 300,000 1900 733.5 1 hr + 4300
32.2 3600 s (32.2)(3600)
Fn = 3089.37 lbs
c. Np = 2 Va = 2(733.5)
Vj + Va 1900 + 733.5
Np = 55.71%
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2. Turbojet Engine on a test bed run have the following data.:
Thrust = 1400lb
AirFlow = 25lb/s
Fuel Flow = 1260 lb/hr
Jet Exit Pressure = 25Hg absa. Calculate the Jet Velocity Neglecting the fuel flow.
b. Calculate the Jet Velocity considering the fuel flow.
C. What is the propulsive efficiency?
Problems:
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1. Given is a turbo jet engine with flight velocity of 300meters/sec and exhaust gas exit velocity of 700
meters/sec. Neglect fuel, Calculate the propulsive
efficiency. (Aero Board 1983)
2. An aircraft powered by a gas turbine has an engine air
flow rate of 96.60 lbs. per second and a flight speed of
700 kilometers per hour at sea level standard condition.
The exhaust gas leaves the engine at a velocity of 1600kilometers per hour and at atmospheric pressure.
Neglecting fuel, determine the net thrust (newton) of the
engine. ( Aero Board 1984)
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3. The Turbo jet engine of an airplane in flight at 600 ft persecond consumes 50 lbs of air per second and 120 lbs of
fuel per minute. The exhaust gas leaves the engine tailpipe
at a velocity of 1,800 feet per second at atmospheric
pressure. Calculate: (Aero Board 1985)
a. Engine fuel air ratio
b. Engine thrust (newtons)
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4. For a turbo jet with flight velocity of 310 kilometers per hourand exhaust gas jet velocity of 690 kilometers per hour at
atmospheric pressure, What is the propulsive efficiency
with the fuel considered negligible? (Aero Board 1986)
5. For a rocket engine to develop a thrust of 10,000 newtons,
the 19.2 lb propellant consumed by the rocket per second
must generate an exhaust gas jet velocity at atmospheric of
what? (Aero Board 1986)
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6. A missile using a rocket engine in flight at sea level burnsits propellant at the rate of 15 lbs/s. The exhaust gas exit
velocity is 3820 fps, pressure is equal to ambient, at this
instant the rocket develops 2500 lbs thrust horsepower.
Assume level flight. (Aero Board 1988)
a. Thrust
b. Flight Velocity