Algebras of holomorphic functions and their maximal ideal spaces
β Scribed by M.A van Kuilenburg
- Publisher
- Elsevier Science
- Year
- 1975
- Weight
- 513 KB
- Volume
- 78
- Category
- Article
- ISSN
- 1385-7258
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π SIMILAR VOLUMES
In this article we construct multiplicative decompoeitions of holomorphic Fkedholm operator d u d functions on Stsin manifolds with d u e s in d o u a algebras of differential and pseudo differential operahm which are submultiplicrtive 0' -algebras, a concept introduced by the first author. For Redh
Let X be a Banach space. Let ?i,.(X\*) the M e t space whose elements are the holomorphic functions defined on X\* whose restrictions to each multiple mB(X\*), m = 1,2, . . . , of the closed unit ball B ( X \* ) of X\* are continuous for the weak-star topology. A fundamental Hystem of norms for this
Q. The conditions on the weights are expressed in terms of the hyperbolic metric in Corollary 3.2 and in terms of the Euclidean metric in Corollary 4.1. We denote IN = { 1,2,. . . } and IN0 = {0,1, . . . } . Let D denote the open unit disk of Q: and Q: oo the extended complex plane. q, denotes the