lesson plandiatm.rahul.ac.in/.../uploads/2018/05/3_sem_lesson.docx · web viewrealization of phase...
Post on 25-Jul-2019
218 Views
Preview:
TRANSCRIPT
Lesson Plan
Department of ECE, DIATM
Name of the Faculty Member : Prof. Soumi Saha
Subject with Code : Circuit theory & Networks (EC301)
Semester and Branch : 3rd Semester and ECE
Credits : 4
Allotted Hrs. : 36 Hrs.
Module No. Topic No. of Lecturers
Total Lecturers
Introduction Introduction, objectives and outcome of the subjectBasic concepts of current, voltage, power, ohm’s law, types of element, solutions for problems
01 08
1.B) Mesh current Network analysis
Kirchoff’s Voltage law, Formulation of mesh equations, Solution of mesh equations by Cramer’s rule and matrix method
02
Driving point impedance, Transfer impedance , Solution of problems with DC and AC sources
01
1.a)Resonant Circuits
Series and Parallel resonance, Impedance and Admittance Characteristics, Quality Factor, Half Power Points, Bandwidth, Phasor diagrams, Transform diagrams , Practical resonant andseries circuits, Solution of Problems
04
2.a) Node voltage Analysis
Kirchoff’s Current law, Formulation of Node equations and solutions, driving point admittance, transfer Admittance, Solution of problems with DC and AC sources
02 07
2.b) Network analysis
Definition and Implication of Superposition Theorem , Thevenin’s theorem, Norton’s theorem , Reciprocity theorem, Compensation theorem , maximum Power Transfer theorem , Solutions and problems with DC and AC sources . (Millman’s theorem, Star delta transformations not covered)
05
3. a) Graph of a Network
Concept of Tree and Branch, tree link, junctions, incident matrix, Tie set matrix, cut set matrix, Determination of loop current and node voltages.
05 11
3. b) Coupled Circuits
Magnetic coupling, polarity of coils, polarity of induced voltage, concept of Self and mutual inductance, Coefficient of coupling, Solution of Problems
04
3. c) Circuit transients
DC transients in R-L and R-C Circuits with and without initial charge, R-L-C Circuits, AC Transients in sinusoidal R-L, R-C and R-L-C Circuits, Solution of Problems
04
4. b) Two Port Networks
Relationship of Two port network variables, short circuit admittance parameters, open circuit impedance parameters, transmission parameters, relationship between parameter sets, network functions for ladder network and general network.
03 10
4. a)Laplace transform:
Concept of Complex frequency, transform of f(t) into F(s) , transform of step, exponential, over damped surge, critically damped surge, damped and un-damped sine functions , properties of Laplace transform , linearity, real differentiation, real integration, initial value theorem and final value theorem, inverse Laplace transform , application in circuit analysis, Partial fraction expansion, Heaviside’s expansion theorem, Solution of problems
07
Text Book: .1. AbhijitChakrabarti., “Circuit Theory : Analysis and Synthesis”, Dhanpat Rai & Co.
2. Roy Choudhury D., “Networks and Systems”, New Age International Publishers
Lesson Plan
Department of ECE, DIATMName of the Faculty Member :Mr. A. Mondal, Asst. Prof., Dept. of ECE, DIATMSubject with Code : Solid State Device, EC 302Semester and Branch : 3rd Semester, Electronics & Communication EngineeringCredits : 3Allotted Hrs. : 35 Hrs.
1. Text book(s)T1. B.G Streetman & S.Banerjee- “Solid State Electronic Devices”- PHIT2. D.A Neamen- “Semiconductor Physics and Devices”- TMH
2. References R1. Bhattacharya & Sharma- “Solid State Electronic Devices”- Oxford
R2. Milman, Halkias & Jit- “Electronics Devices and Circuits”- TMH
Sl No
Topics Content Reference of Book
No. of Lecturers
Total Lecturers
1Module-I
Energy Bands and Charge Carriers in
Semiconductors
Brief description on Conductor, Insulator & Semiconductor with special emphasis on the concept of energy bands and band-gaps, Direct and indirect band-gap semiconductors, concept of E-k diagrams.
T1, R2
1
8+1=9Effective mass & crystal momentum, concept of wave-vector & relation with effective mass.
T1,T2 1
Concept of Fermi level, shift of Fermi level with doping & temperature, generation and re-combination, quasi-Fermi energy level, concept of Carrier scattering
R1, T2 1
Intrinsic & extrinsic semiconductors, idea about degeneracy and nondegeneracy using concept of doping and Fermi level, What are the application of degenerate semiconductor.
R1,R2 1
Carrier concentration in terms of bulk Density of states and Fermi-Dirac
distribution
R1 1
Concept of drift & diffusion process,Explanation of drift of carriers in semiconductor with mathematical
expressions
T1,T2 1
Concept of Hall effect,Hall voltage,Hall field, relation of Hall voltage with
minority carrier concentration, Hall coefficient
R1,R2 1+1
Piezo-electric effect, Commonly used Piezo-electric materials,Application of
PZT
R1 1
2Module-II
Rectifier and
detector diodes
Concept of rectifying properties of semiconductor of junctions, Homo- and Hetero-junctions, properties of semiconductor-semiconductor junction
R1, R2 1
10+1=11Concept of depletion region,Principle of operation of Semiconductor-semiconductor p-n junction & rectification
T2 1
PN junction diode characteristic, 1D Poisson's Equation for solving depletion width.
R2 1
Junction capacitances in p-n diodes and calculation of mathematical expressions; Application of Diode capacitance in Varactor Diodes.
T2,R1 1
Forward and Reverse current, piece-wise linear diodecharacteristics, Diode resistance & Differential diode resistance
T2, R2 1+1=2
Explanation of Diode switching & diode switch, properties of rectifier and switching diodes
T2 1
Optical detectors and its Importance of reverse current, photo-diodes, solar cells and its
mathematical expression & applications
R2, T2 1
Concept of spontaneous emission & Stimulated emission and its effect on optical devices
T2,R1 1
Principle of operation of LASER Diode with applications
T2 1
Operation principle of Tunnel diode, why degenerate semiconductor used for its material, importance of negative resistance
T1 1
Basic concept of BJT as a T1 1
3 Module-III
Bipolar Junction
Transistors
current controlled device and its amplification property.
8+1=9Physical mechanism, current
gain, minority current distribution of BJT
T2,R1 1
I-V characteristics of BJTwith derivation,input & output characteristics for CB. CE & CC mode,
R1,R2 1
Current amplification factors of BJT- α for CB mode and ß for CE
mode
R1,R2 1
Eber's Moll model for Static behaviour with equivalent circuit
T2, R1 1
Charge controlled model for dynamic behaviour, equivalent
circuit
R2 1
Preliminary idea about Photo-transistors & Power transistors and their comparison with ordinary BJT
T2,R1 1
PNPN transistors - simple working principle, I-V characteristics and triggering mechanism
T2,R1 1
Concept of Triacs, Diacs & Thyristors and the derivation of anode current.
T2,R1 1
4Module –IV
Field Effect Transistors
Basic concept of Field effect device , channel modulation & channel isolation
technique
T1,T2 1
9+1=10
Principle of operation of JFET and its behaviour, characteristics
T1,T2 1
Basics of MOSFET and channel inversion, Ideal Threshold voltage of
MOSFET
T1,T2 1
MOS capacitances for different Gate voltage and its curve
T1,T2 1
Gradual channel & depletion approximations in MOSFET.
T1,T2 1
Depletion width, surface field and potential in MOSFET by solving Poisson's equation
T1,T2 1
Concept of Real MOSFET & Threshold voltage for real MOSFET
T1,T2 1
Drain and transfer characteristics of R1,R2 1
MOSFET with expressions for saturation and non-saturation regions
Low frequency equivalent circuit for MOSFET and its application
R1,R2 1
Concept of Short Channel Effects only and how to overcome it.
T1,T2 1
Total Number of Lecturers for Solid State Devices 35+4=39
Lesson Plan
Department of ECE, DIATMBranch: ECE III Semester; Section: ECE
Title of Course: SIGNALS AND SYSTEMS Course Code: EC 303Contacts: 3L +0T =3hours Credits:3Instructor’s Name: Saurav Mandal and Satabdi Chatterjee
Pre requisite: First year courses (semester I & II) covering1. Concepts in electrical and electronics circuits (Basic Electrical and Electronics Engg I
& II).2. Knowledge in algebra and calculus with problem solving capability (studied in
Mathematics-I).3. Fundamental concepts on Laplace Transformation (studied in Mathematics-II)
Genesis: The scope of this paper is to introduce a panoramic view of signals & systems so that the students may understand the basic concepts ofvarious systems and signal processing and the way the signals interact with the physical systems. This understanding is not only the prerequisite tostudy the subject DSP (to be introduced in the higher semester), but also crucial for understanding fundamental concepts in communicationengineering in general and to some extent for other upcoming subjects such as control engineering and circuit analysis/ synthesis.
Outcome: The course will enable the students to study the various tools of signal analysis and acquire confidence in studying all othercommunication related subjects (in particular DSP) in the subsequent semesters.
Course Description:Module No
Topics Hours
1. Introduction to signal and systems: Continuous and discrete time signals: 8
Classification of Signals – Periodic aperiodic even– odd – energy and power signals – Deterministic and random signals – complex exponential and sinusoidal signals –periodicity –unit impulse – unit step – Transformation of independent variable of signals: time scaling, time shifting. Systemproperties: Linearity, Causality, time invariance and stability. Dirichlet’s conditions, Determination of Fourier seriescoefficients of signal.
2. Signal Transformation: Fourier transformation of continuous and discrete time signals and their properties. Laplacetransformation- analysis with examples and properties. Parseval’s theorem; Convolution in time (both discrete andcontinuous) and frequency domains with magnitude and phase response of LTI systems.
8
3. Laplace Transform: Recapitulation, Analysis and characterization of LTI systems using Laplace transform: Computation ofimpulse response and transfer function using Laplace transform.
2
4. Sampling Theorem: Representation of continuous time signals by its sample –Types of sampling, Sampling theorem.Reconstruction of a Signal from its samples, aliasing –sampling of band pass signals.
4
5. Z-Transforms: Basic principles of z-transform - z-transform definition, Relationship between z-transform and Fouriertransform, region of convergence – properties of ROC – Properties of z-transform – Poles and Zeros – inverse z-transformusing Contour integration - Residue Theorem, Power Series expansion and Partial fraction expansion
6
6. Random Signals & Systems: Definitions, distribution & density functions, mean values & moments, function of two randomvariables, concepts of correlation, random processes, spectral densities, response of LTI systems to random inputs.
4
Total: 32 hours
Evaluation Process:Please specify term-wise marksPolicy:
Text Books:1. A. V. Oppenheim, A. S. Willsky and S. H. Nawab - Signals & Systems, Pearson2. S. Haykin& B. V. Veen, Signals and Systems - John Wiley3. A. NagoorKani - Signals and Systems - McGraw Hill
Reference Books:1. J.G.Proakis& D.G.Manolakis- Digital Signal Processing Principles, Algorithms and
Applications, PHI.2. C-T Chen- Signals and Systems- Oxford3. E. W. Kamen&B. S. Heck- Fundamentals of Signals and Systems Using the Web and Matlab-
Pearson4. B.P.Lathi- Signal Processing & Linear Systems- Oxford5. P.Ramesh Babu& R.Anandanatarajan- Signals and Systems 4/e- Scitech6. M.J.Roberts, Signals and Systems Analysis using Transform method and MATLAB, TMH7. S Ghosh- Signals and Systems- Pearson
8. M.H.Hays- Digital Signal Processing, Schaum’s Outlines, TMH9. Ashok Ambardar, -Analog and Digital Signal Processing- Thomson.10. Phillip, Parr &Riskin- Signal, Systems and Transforms- Pearson
Lesson Plan
Department of ECE, DIATMName of the Faculty Member : Mr. Avijit Swarnakar, Asst. Prof., Dept. of ECE, DIATMSubject with Code : Analog Electronic Circuits, EC-304Semester and Branch : 3rd Semester, Electronics and Communication EngineeringCredits : 4Allotted Hrs. : 40 Hrs.
1. Text book(s)T1. Sedra & Smith -Microelectronic Circuits-Oxford University Press
T2. Milman & Halkias -Integrated Electronics- Mc Graw Hill Company.
2. References R1. Malvino -Electronic principles-Mc Graw Hill Company
R2. Bell-Operational Amplifier & Linear IC’s -Oxford University Press.
Sl No
Topics Content Reference of Book
No. of Lecturers
Total Lecturers
1 Module-1Filters & Regulators
Recapitulation and explanation of Capacitor filters, p-section filter
T1, R2 1 4
What is ripple factor, series & shunt voltage regulator and its working principle with applications
T1, R1 1
Percentage regulation and its working principle with applications
T1, R2 1
Concept of SMPS T2, R2 1
2 Module-2Transistor biasing & stability
Description of Q point and Self Bias-CE, Compensation techniques.
T1, R2
1
6
h-model of Transistor and its expression of voltage gain.
T1,T2 1
In CE mode-current gain, input & output Impedance and Trans-resistance of BJT
T1,T2 1
Brief idea on Trans-conductance, Emitter follower circuits using BJT
R1, T2 1
Highfrequency model of Transistor
R1,R2 2
3 Module-3Transistor amplifier
Explanation of RC coupled amplifier with circuit diagram
R1 1 6
Function of all components, equivalent circuit, derivation of voltage gain and current gain of RC coupled amplifier.
T1,T22
Input impedance & output impedance, Frequency response characteristics of RC coupled amplifier.
R1,R2 1
Calculation of Lower & upper halffrequencies, Bandwidth
R1 1
Concept and explanation of Wide band amplifier
R1,R2 1
4 Module-4 Feedback amplifier & Oscillators
Concept of Feedback, Negative, PositiveFeedback and Voltage-Current feedback
R1, R2 1 5
Explanation of Series-Shunt feedback, Berkhausen criterion
T2 1
Description of Colpitts and Hartley’s oscillator with circuit diagram
T1 1
Realization of Phase shift and Wien bridge oscillator with circuit diagram
R2 1
Description of Crystal oscillators with circuit diagram and its applications
T2, R2 1
.5 Module-5
Operational amplifier
Concept of Ideal OPAMP and its characteristics, explanation of Differential amplifier with circuit diagram.
T2, R2 2 6
Explanation of Constant currentsource and Level shifter using OPAMP
T2,R1 1
What is CMRR and its mathematical explanation, Open & closed loop circuits
T2 1
Importance of feedback loop (positive & negative) and explanation of inverting amplifiers
R2, T2 1
Explanation of Inverting & non-inverting amplifier with circuit diagram,
T2,R1 1
Voltage follower(Buffer circuits)
6
Module-6Application of Operational amplifiers
Explanation of Adder, Integrator and Differentiator
T1 1 6
Explanation of Comparator and Schmitt Trigger with circuit diagram and input & output waveform
T2,R1 2
With the application of diode- explanation of Instrumentation Amplifier, Log & Antilog amplifier
R1,R2 1
With circuit diagram, explanation of typical characteristics of Trans-conductance multiplier and Precision rectifier
R1,R2 1
Explanation of Voltage to current andCurrent to voltage converter, free running oscillator.
T2,R1 1
7
Module-7Power amplifier
Explanation of Class A power amplifier with proper circuit diagram and calculation of Conversion efficiency
T2, R1 1
4Explanation of Class B power amplifier with proper circuit diagram and calculation of Conversion efficiency
T2,R2
1
Description of Class AB and Class C power amplifier with proper circuit diagram and calculation of Conversion efficiency
T1,R11
Operation of Tuned amplifier with proper circuit diagram and calculation of Conversion efficiency
T2,R21
8
Module –8Multivibrator
Basic concept of Multivibrator,Explanation of
Monostable and Bistable multivibrator using 555 timer and waveform
T1,T2 2
2+2= 4Description on Monostable and Astable multivibrator using 555 timer and waveform and their applications
T2,R2 2
9 Module –9Special function circuits
Function of Voltage-controlled oscillator and its operation with applications
T1,T2 1 2
Basic principle of phase-locked loopwith applications
T1,R2 1
Total Number of Lecturers for ANALOG ELECTRONIC CIRCUITS 40+3=43
Lecture PlanDURGAPUR INSTITUTE OF ADVANCED TECHNOLOGY AND MANAGEMENT
RAJBANDH, DURGAPUR 713212
LECTURE PLAN
Name of the Faculty(s): Samik Khan
Paper Name: Mathematics III Paper Code: M 302
Semester: 3rd Session: July-Dec 2018
Branch: ECE
Module Class/Day Topic
Module I
1
Fourier Series : Introduction, Periodic functions:
Properties, Even & Odd functions: Properties of even and
odd functions examples
2Special wave forms: Square wave, Half wave Rectifier, Full
wave Rectifier, Saw-toothed wave, Triangular wave
3
Euler’s Formulae for Fourier Series, Fourier Series for
functions of period 2π, Fourier Series for functions of period
2l, its examples only expansion related
4
Dirichlet’s conditions, Sum of Fourier series. Examples
Theorem for the convergence of Fourier Series (statement
only). Fourier Series of a function with its Periodic
extension.
5Half Range Fourier Series: Construction of Half range Sine
Series, Construction of Half range Cosine Series.
6 Parseval’s identity (statement only). Examples related to
half range series and Perseval's Identity
7
Fourier Transform: Fourier Integral Theorem (statement
only), Fourier Transform of a function, Fourier Sine and
Cosine Integral Theorem (statement only), Fourier Cosine &
Sine Transforms.Fourier, Fourier Cosine & Sine Transforms
of elementary functions
8Properties of Fourier Transform: Linearity, Shifting, Change
of scale, Modulation and problem of above topic.
9 Examples. Fourier Transform of Derivatives
10 Examples of fouries series
11Convolution Theorem with examples.Inverse of Fourier
Transform, Examples
Module II
12
Introduction to Functions of a Complex Variable,Complex
functions, Concept of Limit, Continuity and
Differentiability
13Analytic functions, Cauchy-Riemann Equations (statement
only). Sufficient condition for a function to be analytic
14Harmonic function and Conjugate Harmonic function,
related problems
15Construction of Analytic functions: Milne Thomson
method, related problems
16Concept of simple curve, closed curve, smooth curve &
contour. Some elementary properties of complex Integrals
17 Line integrals along a piecewise smooth curve. Examples
18Cauchy’s theorem (statement only).
Cauchy-Goursat theorem (statement only). Examples
19
Cauchy’s integral formula, Cauchy’s integral formula for
the
derivative of an analytic function
20Cauchy’sintegral formula for the successive derivatives of
an analytic function. Examples
21 Taylor’s series, Laurent’s series. Examples
22 Zero of an Analytic function, order of zero, Singularities of
an analytic function. Isolated and non-isolated singularity,
essential singularities
22Poles: simple pole, pole of order m. Examples on
determination of singularities and their nature
23Residue, Cauchy’s Residue theorem (statement only),
problems on finding the residue of a given function
24 Evaluation of definite integrals by residue theorem
25
Concept of transformation from z-plane to w-plane. Concept
of Conformal Mapping. Idea of some standard
transformations
26Bilinear Transformation and determination of its fixed point
with examples
Module IV
27Basic concepts of PDE,Origin of PDE, its order and degree,
concept of solution in PDE.
28Introduction to different
methods of solution: Separation of variables
29 Laplace & Fourier transform methods with examples
30 Defination and proof One dimensional Wave equation
31 Examples of the above topic.
32 Defination and proof One dimensional Heat equation
33 Examples of the above topic.
34 Defination and proof Two dimensional Laplace equation
35 Examples of the above topic.
36Validity of the series solution of an ordinary differential
equation
37 General method to solve the equation and related problems
38 Series solution, Bessel function
39recurrence relations of Bessel’s Function of first kind with
examples
40 Series solution, Legendre function
41Recurrence relations and orthogonality relation with
problems.
Name of the Faculty(s): Bivas Mukherjee
Paper Name: Mathematics III Paper Code: M 302
Semester: 3rd Session: July-Dec 2018
Branch: ECE
Module Class/Day Topic
Module III 1 Basic concept Probability Theory and properties
2
Classical definition and its limitations. Axiomatic definition.
Some elementary deduction Frequency interpretation of
probability
3Addition rule for 2 events (proof) & its extension to more
than 2 events (statement only). Related problems
4
Conditional probability & Independent events. Extension to
more than 2 events (pairwise & mutual independence).
Multiplication Rule. Examples
5 Baye’s theorem (statement only) and related problems
6
Definition of random variable. Continuous and discrete
random variables. Probability density function & probability
mass function for single variable only
7Distribution function and its properties
(without proof). Examples
8Definitions of Expectation & Variance, properties &
examples
9Some important discrete distributions: Binomial & Poisson
distributions and related problems
10 Examples of the above topics.
11 Some important continuous distributions: Uniform,
Exponential, Normal distributions and related problems
12 Examples of the above topics.
13
Determination of Mean & Variance for Binomial, Poisson
&
Uniform distributions only with examples.
top related