K.A. Stroud, Dexter J. Booth978-1-4039-0312-9
Table of contents :
Front cover
……Page 1
Table of contents
……Page 4
Useful background information
……Page 23
1 – Numerical solutions of equations and interpolation
……Page 26
2 – Laplace transforms 1
……Page 72
3 – Laplace transforms 2
……Page 117
4 – Laplace transforms 3
……Page 136
5 – Z transforms
……Page 169
6 – Fourier series
……Page 197
7 – Introduction to Fourier transform
……Page 256
8 – Power series solutions of ordinary differential equations
……Page 296
9 – Numerical solutions of ordinary differential equations
……Page 352
10 – Partial differentiation
……Page 395
11 – Partial differential equations
……Page 439
12 – Matrix algebra
……Page 476
13 – Numerical solutions of partial differential equations
……Page 542
14 – Multiple integration 1
……Page 591
15 – Multiple integration 2
……Page 642
16 – Integral functions
……Page 686
17 – Vector analysis 1
……Page 722
18 – Vector analysis 2
……Page 769
19 – Vector analysis 3
……Page 820
20 – Complex analysis 1
……Page 846
21 – Complex analysis 2
……Page 886
22 – Complex analysis 3
……Page 934
23 – Optimization and linear programming
……Page 965
Appendix
……Page 1014
Answers
……Page 1023
Index
……Page 1052
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