choquet and shilov boundaries, peak sets, and peak points for real banach function algebras

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ID: 220298
2013
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Abstract
Let be a compact Hausdorff space and let be a topological involution on . In 1988, Kulkarni and Arundhathi studied Choquet and Shilov boundaries for real uniform function algebras on . Then in 2000, Kulkarni and Limaye studied the concept of boundaries and Choquet sets for uniformly closed real subspaces and subalgebras of or . In 1971, Dales obtained some properties of peak sets and p-sets for complex Banach function algebras on . Later in 1990, Arundhathi presented some results on peak sets for real uniform function algebras on . In this paper, while we present a brief account of the work of others, we extend some of their results, either to real subspaces of or to real Banach function algebras on .
Reference Key
alimohammadi2013journalchoquet Use this key to autocite in the manuscript while using SciMatic Manuscript Manager or Thesis Manager
Authors ;Davood Alimohammadi;Taher Ghasemi Honary
Journal Journal of sex research
Year 2013
DOI
10.1155/2013/519893
URL
http://dx.doi.org/10.1155/2013/519893
Keywords
mathematics

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