Subject Details
Dept     : CIVIL
Sem      : 3
Regul    : 2019
Faculty : Saranya C
phone  : NIL
E-mail  : saranya.c.math@snsct.org
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Lecture Notes

UNIT 1:
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Dirichlet’s conditions
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General Fourier series
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General Fourier series
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Odd and even functions
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Odd and even functions
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Half range sine series
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Half range cosine series
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Parseval’s identity
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Harmonic Analysis
UNIT 2:
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Fourier transform pair
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Fourier transform pair
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Fourier transform pair
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Sine and Cosine transforms
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Sine and Cosine transforms
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Properties
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Transforms of simple functions
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Convolution theorem
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Parseval’s identity
UNIT 3:
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Formation of partial differential equations
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Lagrange’s linear equation
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Solution of standard types of first order partial differential equations
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Solution of standard types of first order partial differential equations
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Linear partial differential equations of second order with constant coefficients (Homogeneous Problems).
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Solution of standard types of first order partial differential equations
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Lagrange’s linear equation
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Solution of standard types of first order partial differential equations
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Linear partial differential equations of second order with constant coefficients (Homogeneous Problems).
UNIT 4:
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Solutions of one dimensional wave equation
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Solutions of one dimensional wave equation
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Solutions of one dimensional wave equation
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One dimensional equation of heat Conduction
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One dimensional equation of heat Conduction
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One dimensional equation of heat Conduction
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Steady state solution of two-dimensional equation of heat conduction (Excluding Infinite plate & Insulated edges).
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Steady state solution of two-dimensional equation of heat conduction (Excluding Infinite plate and Insulated edges).
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Steady state solution of two-dimensional equation of heat conduction (Excluding Infinite plate and Insulated edges).
UNIT 5:
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Z-transforms
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Elementary properties
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Inverse Z - Transform
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Inverse Z - Transform
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Convolution theorem
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Formation of difference equation
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Formation of difference equation
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Solution of difference equations using z-transforms
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Solution of difference equations using z-transforms