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Fourier Analysis in Several Complex Variables
We do not plan to review this book.
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Introduction, Analytically Uniform Spaces, and Multiplicity Varieties |
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A. |
Quotient Structure Theorems |
| 2. |
The Geometric Structure of Local Ideals and Modules |
| 3. |
Semilocal Theory |
| 4. |
Passage from Local to Global |
| 5. |
Examples |
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B. |
Systems of Partial Differential Equations with Constant Coefficients |
| 6. |
Inhomogeneous Equations |
| 7. |
Integral Representation of Solutions of Homogeneous Equations |
| 8. |
Extension and Comparison Theorems. Elliptic and Hyperbolic Systems |
| 9. |
General Theory of Cauchy's Problem |
| 10. |
Balayage and General Boundary Value Problems |
| 11. |
Miscellanea |
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C. |
Sequences of Operators |
| 12. |
Lacunary Series. Refined Comparison Theorems |
| 13. |
General Theory of Quasianalytic Functions |
| Bibliography |
| Index of Special Notation |
| Index |
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Dummy View - NOT TO BE DELETED