MA8353 Transforms and Partial Differential Equations Syllabus Notes Question Banks with answers

MA8353 Transforms and Partial Differential Equations Syllabus Notes Question Paper Question Banks with answers Anna University

Anna University Transforms and Partial Differential Equations - M3 Syllabus Notes Question Bank Question Papers Regulation 2017

Anna University MA8353 Transforms and Partial Differential Equations Notes are provided below. MA8353 Notes all 5 units notes are uploaded here. here MA8353 Transforms and Partial Differential Equations notes download link is provided and students can download the MA8353 TPDE Lecture Notes and can make use of it.
EC8251 Transforms and Partial Differential Equations Syllabus Notes

MA8353 Transforms and Partial Differential Equations Syllabus Regulation 2017

UNIT I PARTIAL DIFFERENTIAL EQUATIONS
Formation of partial differential equations – Singular integrals - Solutions of standard types of first order partial differential equations - Lagrange’s linear equation - Linear partial differential equations of second and higher order with constant coefficients of both homogeneous and non-homogeneous types.
UNIT II FOURIER SERIES
Dirichlet’s conditions – General Fourier series – Odd and even functions – Half range sine series – Half range cosine series – Complex form of Fourier series – Parseval’s identity – Harmonic analysis.
UNIT III APPLICATIONS OF PARTIAL DIFFERENTIAL EQUATIONS
Classification of PDE – Method of separation of variables - Fourier Series Solutions of one dimensional wave equation – One dimensional equation of heat conduction – Steady state solution of two dimensional equation of heat conduction.
UNIT IV FOURIER TRANSFORMS
Statement of Fourier integral theorem – Fourier transform pair – Fourier sine and cosine transforms – Properties – Transforms of simple functions – Convolution theorem – Parseval’s identity.
UNIT V Z - TRANSFORMS AND DIFFERENCE EQUATIONS
Z-transforms - Elementary properties – Inverse Z-transform (using partial fraction and residues) – Initial and final value theorems - Convolution theorem - Formation of difference equations – Solution of difference equations using Z - transform.

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