The runge approximation problem for holomorphic maps into grassmannians
β Scribed by W. Kucharz
- Book ID
- 110559652
- Publisher
- Springer-Verlag
- Year
- 1995
- Tongue
- French
- Weight
- 318 KB
- Volume
- 218
- Category
- Article
- ISSN
- 0025-5874
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
We derive some explicit expressions for correlators on Grassmannian G r (C n ) as well as on the moduli space of holomorphic maps, of a fixed degree d, from sphere into the Grassmannian. Correlators obtained on the Grassmannian are a first-step generalization of the Schubert formula for the self-int
## Abstract In this paper we obtain certain results related to radius of starlikeness, convexity, parametric representation and Bloch radius for some classes of holomorphic mappings on the unit ball __B__ ^__n__^ in β^__n__^ . In particular, we consider the class β³οΈ of mappings of βpositive real p
## Abstract We study the bounded approximation property for spaces of holomorphic functions. We show that if __U__ is a balanced open subset of a FrΓ©chetβSchwartz space or (__DFM__ )βspace __E__ , then the space βοΈ(__U__ ) of holomorphic mappings on __U__ , with the compactβopen topology, has the b