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This brief monograph by a distinguished professor is based on a mathematics course offered at the California Institute of Technology. The majority of students taking this course were advanced undergraduates and graduate students of engineering. A solid background in advanced calculus is a prerequisite. Topics include elementary and convergence theories of convolution quotients, differential equations involving operator functions, and exponential functions of operators. Tools developed in the preceding chapters are then applied to problems in partial differential equations. Solutions to selected problems appear at the end of the book. …mehr
This brief monograph by a distinguished professor is based on a mathematics course offered at the California Institute of Technology. The majority of students taking this course were advanced undergraduates and graduate students of engineering. A solid background in advanced calculus is a prerequisite. Topics include elementary and convergence theories of convolution quotients, differential equations involving operator functions, and exponential functions of operators. Tools developed in the preceding chapters are then applied to problems in partial differential equations. Solutions to selected problems appear at the end of the book.
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Autorenporträt
Hungarian-born Arthur Erdelyi (190877) taught primarily at the University of Edinburgh and from 1949 to 1964 at the California Institute of Technology, where he attained prominence in the American mathematics community.
Inhaltsangabe
1. Introduction 2. The Algebra of Convolution Quotients 3. Applications to Differential and Integral Equations 4. Convergence of Convolution Quotients. Operator Functions 5. Differential Equations for Operator Functions. Exponential Functions 6. The One-Dimensional Wave Equation 7. The One-Dimensional Diffusion Equation References Answers to Problems Notations Index
1. Introduction 2. The Algebra of Convolution Quotients 3. Applications to Differential and Integral Equations 4. Convergence of Convolution Quotients. Operator Functions 5. Differential Equations for Operator Functions. Exponential Functions 6. The One-Dimensional Wave Equation 7. The One-Dimensional Diffusion Equation References Answers to Problems Notations Index
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