โ Scribed by A.H. Zemanian (Eds.)
No coin nor oath required. For personal study only.
Concise exposition of realizability theory as applied to continous linear systems, specifically to the operators generated by physical systems as mappings of stimuli into responses. Many problems included.
Content:
Edited by
Page iii
Copyright page
Page iv
Dedication
Page v
Preface
Pages xi-xiii
Acknowledgments
Page xv
Chapter 1 Vector-Valued Functions
Pages 1-22
Chapter 2 Integration with Vector-Valued Functions and Operator-Valued Measures
Pages 23-48
Chapter 3 Banach-Space-Valued Testing Functions and Distributions
Pages 49-75
Chapter 4 Kernel Operators
Pages 76-95
Chapter 5 Convolution Operators
Pages 96-116
Chapter 6 The Laplace Transformation
Pages 117-123
Chapter 7 The Scattering Formulism
Pages 124-148
Chapter 8 The Admittance Formulism
Pages 149-193
Appendix A Linear Spaces
Pages 194-197
Appendix B Topological Spaces
Pages 198-200
Appendix C Topological Linear Spaces
Pages 201-205
Appendix D Continuous Linear Mappings
Pages 206-210
Appendix E Inductive-Limit Spaces
Pages 211-212
Appendix F Bilinear Mappings and Tensor Products
Pages 213-215
Appendix G The Bochner Integral
Pages 216-221
References
Pages 222-224
Index of Symbols
Pages 225-226
Index
Pages 227-231
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