Peak Point Theorems for Uniform Algebras on Smooth Manifolds John T. Anderson and Alexander J. Izzo Abstract: It was once conjectured that if A is a uniform algebra on its maximal ideal space X, and if each point of X is - Banach algebras - Document - PDFSEARCH.IO

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	Peak Point Theorems for Uniform Algebras on Smooth Manifolds John T. Anderson and Alexander J. Izzo Abstract: It was once conjectured that if A is a uniform algebra on its maximal ideal space X, and if each point of X is Add to Reading List Document Date: 2007-12-04 15:53:18 Open Document File Size: 129,42 KB Share Result on Facebook City Chelsea / Benjamin / London / Quigley / / / Organization American Mathematical Society / Department of Mathematics and Statistics Bowling Green State University Bowling Green / / Person Richard Basener / William Arveson / Brian Cole / Ronald Douglas / / Position Bishop / / ProvinceOrState New York / Ohio / / SocialTag Functional analysis Gelfand representation Differentiable manifold Banach algebra Compact space Uniform algebra Differential form Hausdorff space Algebraic variety Topology

Peak Point Theorems for Uniform Algebras on Smooth Manifolds John T. Anderson and Alexander J. Izzo Abstract: It was once conjectured that if A is a uniform algebra on its maximal ideal space X, and if each point of X isAdd to Reading List