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19982014
most citedQuasicompact endomorphisms of commutative semiprime Banach algebras

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math.FA2014★ 6 cited

Quasicompact endomorphisms of commutative semiprime Banach algebras

Joel F. Feinstein, Herbert Kamowitz

This paper is a continuation of our study of compact, power compact, Riesz, and quasicompact endomorphisms of commutative Banach algebras. Previously it has been shown that if …

math.FA2004

Riesz endomorphisms of Banach algebras

Joel F. Feinstein, Herbert Kamowitz

Let B be a unital commutative semi-simple Banach algebra. We study endomorphisms of B which are simultaneously Riesz operators. Clearly compact and power compact endomorphisms are…

math.FA2003

Compact homomorphisms between Dales-Davie algebras

J. F. Feinstein, H. Kamowitz

In this note we consider compact homomorphisms and endomorphisms between various Dales-Davie algebras. In particular, we obtain fairly complete results when the underlying set is t…

math.FA2002

Compact endomorphisms of Banach algebras of infinitely differentiable functions

J. F. Feinstein, H. Kamowitz

We consider non-zero endomorphisms of the Dales and Davie algebras of infinitely differentiable functions on intervals in the real line. We discuss necessary and sufficient conditi…

math.FA1999

Endomorphisms of Banach algebras of infinitely differentiable functions on compact plane sets

J. F. Feinstein, Herbert Kamowitz

In this note we study the endomorphisms of certain Banach algebras of infinitely differentiable functions on compact plane sets, associated with weight sequences M. These algebras…

math.FA1998

Compact endomorphisms of H infinity of D

J. F. Feinstein, Herbert Kamowitz

When G is a region in the complex plane, compact composition operators on the uniform algebra of bounded analytic functions on G and the spectra of these operators were described b…