The Bochner-Martinelli Integral and Its Applications
The Bochner-Martinelli integral representation for holomorphic functions or'sev eral complex variables (which has already become classical) appeared in the works of Martinelli and Bochner at the beginning of the 1940's. It was the first essen tially multidimensional representation in whi...
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| Format: | eBook |
| Language: | English |
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Basel
Birkhäuser
1995, 1995
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| Edition: | 1st ed. 1995 |
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| Online Access: | |
| Collection: | Springer Book Archives -2004 - Collection details see MPG.ReNa |
Table of Contents:
- 1 The Bochner-Martinelli Integral
- 1 The Bochner-Martinelli integral representation
- 2 Boundary behavior
- 3 Jump theorems
- 4 Boundary behavior of derivatives
- 5 The Bochner-Martinelli integral in the ball
- 2 CR-Functions Given on a Hypersurface
- 6 Analytic representation of CR-functions
- 7 The Hartogs-Bochner extension theorem
- 8 Holomorphic extension from a part of the boundary
- 9 Removable singularities of CR-functions
- 10 Analogue of Riemann’s theorem for CR-functions
- 3 Distributions Given on a Hypersurface
- 11 Harmonic representation of distributions
- 12 Multiplication of distributions
- 13 The generalized Fourier transform
- 4 The