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| Preface | ||
| Introduction | ||
| Ch. 1 | Joint spectrum of commuting normal operators and its position. Estimates for roots of second order polynomials. Definition of well-posedness of boundary-value problems | |
| Ch. 2 | Well-posedness of boundary-value problems for equation (1) in the case of commuting self-adjoint A and B | |
| Ch. 3 | The Cauchy problem | |
| Ch. 4 | Boundary-value problems on a finite segment | |
| Ch. 5 | Boundary behaviour of an integral transform R(t) as t [actual symbol not reproducible] 0 depending on the sub-integral measure | |
| Ch. 6 | Initial data of solutions | |
| Ch. 7 | The general form of weak solutions | |
| Ch. 8 | Fatou-Riesz property | |
| Ch. 9 | Extension of weak solutions | |
| Ch. 10 | Stability and stabilization of weak solutions | |
| Ch. 11 | The Dirichlet problem on a half-line | |
| Ch. 12 | The Neumann problem on a half-line | |
| Commentaries on the literature | ||
| Bibliography | ||
| Index | ||
| List of symbols |
| Price | Condition | Delivery | Seller | Action |
| $99.99 | Digital |
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Stuart Brown
reviewed Complete second order linear differential equations in Hilbert spaces on March 08, 2013 Complete second order linear differential equations in Hilbert spaces
I found Du Châtelet 's works fascinating. I'm not a physicist or engineer so the physics parts were slow going for me, but they were still interesting the nonetheless. Her "Foundations" also laid out really interesting ideas about the philosophy of science.
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