Let be a C*-algebra with identity and real rank zero. Suppose a complex- valued function is holomorphic and bounded on the intersection of the open unit ball of and the identity component of the set of invertible elements of . We give a short transparent proof that the function has a holomorphic extension to the entire open unit ball of . The author previously deduced this from a more general fact about Banach algebras
This is a survey about some problems from the theory of holomorphic functions on Banach spaces which...
AbstractWe show that the existence of a right inverse at each point for a holomorphic mapping from a...
An example of Cornalba and Shiffman from 1972 disproves in dimension two or higher a classical predi...
AbstractLet A be a C*-algebra with identity and suppose A has real rank 0. Suppose a complex-valued ...
AbstractLet A be a C*-algebra with identity and suppose A has real rank 0. Suppose a complex-valued ...
AbstractLet A be a commutative C*-algebra with identity and open unit ball B. We study holomorphic f...
by Wong Wah Fung.Thesis (M.Phil.)--Chinese University of Hong Kong, 1996.Includes bibliographical re...
We prove a local Nullstellensatz with parameter for a continuous family of c-holomorphic functions w...
AbstractThe concept of real rank of a C∗-algebra is introduced as a non-commutative analogue of dime...
AbstractWe compute the Bass stable rank of the algebra A(K)sym of real-symmetric functions that are ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2004.Includes bibliogr...
AbstractLet B denote the open unit ball in the space of n complex variables, where n > 1. A special ...
We study holomorphic maps between C * -algebras A and B, when f: BA (0, ρ) → B is a holomorphic mapp...
In this dissertation, we provide applications of complex function theory to problems in Banach algeb...
It is well-known that every commutative separable unital C *-algebra of real rank zero is a quotient...
This is a survey about some problems from the theory of holomorphic functions on Banach spaces which...
AbstractWe show that the existence of a right inverse at each point for a holomorphic mapping from a...
An example of Cornalba and Shiffman from 1972 disproves in dimension two or higher a classical predi...
AbstractLet A be a C*-algebra with identity and suppose A has real rank 0. Suppose a complex-valued ...
AbstractLet A be a C*-algebra with identity and suppose A has real rank 0. Suppose a complex-valued ...
AbstractLet A be a commutative C*-algebra with identity and open unit ball B. We study holomorphic f...
by Wong Wah Fung.Thesis (M.Phil.)--Chinese University of Hong Kong, 1996.Includes bibliographical re...
We prove a local Nullstellensatz with parameter for a continuous family of c-holomorphic functions w...
AbstractThe concept of real rank of a C∗-algebra is introduced as a non-commutative analogue of dime...
AbstractWe compute the Bass stable rank of the algebra A(K)sym of real-symmetric functions that are ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2004.Includes bibliogr...
AbstractLet B denote the open unit ball in the space of n complex variables, where n > 1. A special ...
We study holomorphic maps between C * -algebras A and B, when f: BA (0, ρ) → B is a holomorphic mapp...
In this dissertation, we provide applications of complex function theory to problems in Banach algeb...
It is well-known that every commutative separable unital C *-algebra of real rank zero is a quotient...
This is a survey about some problems from the theory of holomorphic functions on Banach spaces which...
AbstractWe show that the existence of a right inverse at each point for a holomorphic mapping from a...
An example of Cornalba and Shiffman from 1972 disproves in dimension two or higher a classical predi...