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· 제목 : Spectral, Convolution and Numerical Techniques in Circuit Theory (Paperback)
· 분류 : 외국도서 > 기술공학 > 기술공학 > 전자공학 > 회로
· ISBN : 9783030100575
· 쪽수 : 976쪽
· 출판일 : 2019-02-09
· 분류 : 외국도서 > 기술공학 > 기술공학 > 전자공학 > 회로
· ISBN : 9783030100575
· 쪽수 : 976쪽
· 출판일 : 2019-02-09
목차
1 Introduction
2 Steady State Solutions to Circuit Problems
3 Differential Equation Solution to Circuit Problems
4 Series Expansion solution for Circuit Problems
5 Numerical Differential Equation Solution to Circuit Problems
6 Fourier Series and Periodic Functions
7 Complex Fourier Series
8 Fourier Transform
9 Properties of the Fourier Transforms
10 Further Examples/Topics on Fourier Transform
11 Fourier Transform of Periodic Signals
12 Approximate and Numerical Techniques in Fourier Transform
13 Bandwidth
14 Laplace Transform
15 Using Complex Integration to Figure Inverse Laplace Transform
16 Properties of Laplace Transform
17 Laplace Transform of Periodic Functions
18 Finding Inverse Laplace Transform via Partial Fractions
19 Convolution
20 Signal Construction in Terms of Convolution Integrals
21 The Delta Function
22 Impulse Response
23 Time Convolution with Impulse Response
24 Time Convolution with the Unit Step Response
25 Sampling and the Sampling Theorem
26 Transfer Functions
27 The Phase
28 Stability and Relation to Poles Placements
29 Impulse Response as Configured from Inverse Transform
30 Unit Step Response as Configured from Inverse Transform
31 Pulse response
32 Causal Cosine and Sine Response
33 Causal, Periodic Pulse Response
34 Slanted Unit Step Response
35 Voltage/Voltage Filters
36 RLC Circuits with Feedback
37 Matrix Solution to MultiBranch Networks
38 MultiSource Networks and Superposition
39 Systems with Initial Conditions
40 Application to Transistor Modeling and Circuits
41 Op-Amp Filters42 Multi-port Network: Z-, Y-Parameters
43 Scattering (s?) Parameters
44 Application of Spectral Techniques to Solving 2D Electrostatic Problems
45 Application of Spectral Techniques in Solving Diffusion Problems
46 Application of Spectral Techniques in Solving the Wave Equation
Appendix
References
Index
