โ Scribed by A.H. Zemanian (Eds.)
No coin nor oath required. For personal study only.
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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