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noc18_ma12_Assignment-9noc18_ma12_Assignment-9
noc18_ma12_Assignment1noc18_ma12_Assignment1


Sl.No Chapter Name MP4 Download
1Introduction to Fourier seriesDownload
2Fourier series - Examples Download
3Complex Fourier series Download
4Conditions for the Convergence of Fourier Series Download
5Conditions for the Convergence of Fourier Series(continued)Download
6Use of Delta function in the Fourier series convergenceDownload
7More Examples on Fourier Series of a Periodic SignalDownload
8Gibb's Phenomenon in the Computation of Fourier SeriesDownload
9 Properties of Fourier Transform of a Periodic SignalDownload
10Properties of Fourier transform (continued)Download
11Parseval's Identity and Recap of Fourier seriesDownload
12Fourier integral theorem-an informal proofDownload
13Definition of Fourier transformsDownload
14Fourier transform of a Heavyside functionDownload
15Use of Fourier transforms to evaluate some integralsDownload
16Evaluation of an integral- Recall of complex function theoryDownload
17Properties of Fourier transforms of non-periodic signalsDownload
18More properties of Fourier transformsDownload
19 Fourier integral theorem - proofDownload
20Application of Fourier transform to ODE'sDownload
21Application of Fourier transforms to differential and integral equationsDownload
22Evaluation of integrals by Fourier transforms Download
23D'Alembert's solution by Fourier transformDownload
24Solution of Heat equation by Fourier transform Download
25Solution of Heat and Laplace equations by Fourier transformDownload
26 Introduction to Laplace transformDownload
27 Laplace transform of elementary functionsDownload
28 Properties of Laplace transformsDownload
29Properties of Laplace transforms (continued)Download
30Methods of finding inverse Laplace transformDownload
31Heavyside expansion theoremDownload
32Review of complex function theoryDownload
33 Inverse Laplace transform by contour integrationDownload
34Application of Laplace transforms-ODEs'Download
35Solutions of initial or boundary value problems for ODEs'Download
36Solving first order PDE's by Laplace transformDownload
37 Solution of wave equation by Laplace transformDownload
38Solving hyperbolic equations by Laplace transformDownload
39Solving heat equation by Laplace transformDownload
40 Initial boundary value problems for heat equationsDownload
41Solution of integral equations by Laplace transformDownload
42 Evaluation of integrals by Laplace transformDownload
43 Introduction to Z-transforms Download
44 Properties of Z-transformsDownload
45 Inverse Z-transformsDownload
46 Solution of difference equations by Z-transformsDownload
47Evaluation of infinite sums by Z-transformsDownload
48 conclusionsDownload

Sl.No Chapter Name English
1Introduction to Fourier seriesDownload
To be verified
2Fourier series - Examples Download
To be verified
3Complex Fourier series Download
To be verified
4Conditions for the Convergence of Fourier Series Download
To be verified
5Conditions for the Convergence of Fourier Series(continued)Download
To be verified
6Use of Delta function in the Fourier series convergenceDownload
To be verified
7More Examples on Fourier Series of a Periodic SignalDownload
To be verified
8Gibb's Phenomenon in the Computation of Fourier SeriesDownload
To be verified
9 Properties of Fourier Transform of a Periodic SignalDownload
To be verified
10Properties of Fourier transform (continued)Download
To be verified
11Parseval's Identity and Recap of Fourier seriesDownload
To be verified
12Fourier integral theorem-an informal proofDownload
To be verified
13Definition of Fourier transformsDownload
To be verified
14Fourier transform of a Heavyside functionDownload
To be verified
15Use of Fourier transforms to evaluate some integralsDownload
To be verified
16Evaluation of an integral- Recall of complex function theoryDownload
To be verified
17Properties of Fourier transforms of non-periodic signalsDownload
To be verified
18More properties of Fourier transformsDownload
To be verified
19 Fourier integral theorem - proofDownload
To be verified
20Application of Fourier transform to ODE'sDownload
To be verified
21Application of Fourier transforms to differential and integral equationsDownload
To be verified
22Evaluation of integrals by Fourier transforms Download
To be verified
23D'Alembert's solution by Fourier transformDownload
To be verified
24Solution of Heat equation by Fourier transform Download
To be verified
25Solution of Heat and Laplace equations by Fourier transformDownload
To be verified
26 Introduction to Laplace transformDownload
To be verified
27 Laplace transform of elementary functionsDownload
To be verified
28 Properties of Laplace transformsDownload
To be verified
29Properties of Laplace transforms (continued)Download
To be verified
30Methods of finding inverse Laplace transformDownload
To be verified
31Heavyside expansion theoremDownload
To be verified
32Review of complex function theoryDownload
To be verified
33 Inverse Laplace transform by contour integrationDownload
To be verified
34Application of Laplace transforms-ODEs'Download
To be verified
35Solutions of initial or boundary value problems for ODEs'Download
To be verified
36Solving first order PDE's by Laplace transformDownload
To be verified
37 Solution of wave equation by Laplace transformDownload
To be verified
38Solving hyperbolic equations by Laplace transformDownload
To be verified
39Solving heat equation by Laplace transformDownload
To be verified
40 Initial boundary value problems for heat equationsDownload
To be verified
41Solution of integral equations by Laplace transformDownload
To be verified
42 Evaluation of integrals by Laplace transformDownload
To be verified
43 Introduction to Z-transforms Download
To be verified
44 Properties of Z-transformsDownload
To be verified
45 Inverse Z-transformsDownload
To be verified
46 Solution of difference equations by Z-transformsDownload
To be verified
47Evaluation of infinite sums by Z-transformsDownload
To be verified
48 conclusionsDownload
To be verified


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