Theorem B for Stein Manifolds with Strictly Pseudoconvex Boundary
β Scribed by Dieter Heunemann
- Publisher
- John Wiley and Sons
- Year
- 1986
- Tongue
- English
- Weight
- 735 KB
- Volume
- 128
- Category
- Article
- ISSN
- 0025-584X
No coin nor oath required. For personal study only.
β¦ Synopsis
Let D c c C* be strictly pseudoconvex, let aD be the boundary of D, and let 8 := D u aD. There are many papers where the $-equation af = g on 8 is investigated with respect to the behaviour of the solution near the boundary depending on the bouudary properties of g. We give some of these results which are the basis for the present paper. which are holomorphic on D. RANGE and SIW proved in [7] Let U be the sheaf of germs of continuous functions on Proposition 1. Let aD be piecewise of class C2. Then H P ( 8 , U)= 0 holds for p > 0.
for U c 8. 3 is called coherent if for each z E
π SIMILAR VOLUMES
Let D c c C be a strictly pseudoconvex domain defined by a strictly plurisubharmonic C2-function g.~ with dy+ 0 on the boundary aD and let D : = DU aD.
## Abstract We investigate the ideal of Green and Mellin operators with asymptotics for a manifold with edgeβcorner singularities and boundary which belongs to the structure of parametrices of elliptic boundary value problems on a configuration with corners whose base manifolds have edges. (Β© 2006