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THIAGARAJAR COLLEGE OF ENGINEERING: MADURAI – 625 015 ...

THIAGARAJAR COLLEGE OF ENGINEERING: MADURAI – 625 015 ...

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• Verification of Network Theorems<br />

• Resonance Circuits<br />

• Measurement of R,L,C, Q and power factor<br />

• V-I Characteristics of PN, Zener diode<br />

• Wave shaping circuits<br />

• Rectifiers<br />

• Characteristics of field effect transistors<br />

• Characteristics of field effect transistors<br />

• Characteristics of unijunction transistors<br />

• Regulators<br />

• Simulation using PSPICE<br />

D31 MATHEMATICS <strong>–</strong> II<br />

UNIT <strong>–</strong> I: Fourier Series: Dirichlet’s conditions - General Fourier series - Half range sine and cosine<br />

series - Parseval’s Identity - Harmonic Analysis - Complex form of Fourier series - Double Fourier Series -<br />

Simple problems. (10 Periods)<br />

UNIT <strong>–</strong> II: Fourier Transforms: Fourier integral theorem - Fourier transform - Fourier sine and cosine<br />

transforms <strong>–</strong> properties - convolution theorem - Parseval’s identify - Introduction to Discrete Fourier<br />

Transform - Discrete Time Fourier Transform and Fast Fourier Transform - Simple problems.<br />

(10<br />

Periods)<br />

UNIT <strong>–</strong> III: Partial Differential Equations: Formation - solution of standard types of first order<br />

equations - Lagrange’s linear equation - linear partial differential equations of second and higher order<br />

with constant coefficient. (10<br />

Periods)<br />

UNIT <strong>–</strong> IV: Boundary Value Problems: Classification of second order linear partial differential equations<br />

<strong>–</strong> One-dimensional wave equation One-dimensional heat equation, solution by Fourier series and Fourier<br />

transform method. (10 Periods)<br />

UNIT <strong>–</strong> V: Boundary Value Problems (contd.): Steady state solution of two dimensional heat equation in<br />

Cartesion coordinates - Solution by Fourier series and Fourier transform method - Laplace equation in<br />

polar coordinates - Solution by Fourier series method.<br />

(10 Periods)<br />

Text Book:<br />

1 .Grewal, B.S., “Higher Engineering Mathematics”, Thirty Sixth Edition, Khanna Publishers, Delhi,<br />

2001.<br />

Reference Books:<br />

Veerarajan, T., “Engineering Mathematics” (For Semester III) Second Edition, Tata McGraw <strong>–</strong> Hill<br />

Pub. Co. Ltd., New Delhi, 2002.<br />

Venkataraman, M.K., “Engineering Mathematics”, Fourth Edition, the National Pub. Co., Chennai,<br />

2003.<br />

Kandasamy, P., Thilagavathy, K., and Gunavathy, K., “Engineering Mathematics”, Fourth Revised<br />

Edition, S. Chand & Co., New Delhi. 2000.<br />

Erwin Kreyszig, “Advanced Engineering Mathematics”, Eighth Edition John

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