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Accessible Prime Ideals in Commutative Banach Algebras
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A non-maximal closed prime ideal P in a commutative unital Banach algebra B is said to be accessible if P equals to the intersection of all closed ideals of B properly containing it. In this paper it is shown that a non-maximal closed prime ideal P is accessible if there exists a sequence {In} of ideals properly containing P is such that ∩In=P. Some non-trivial examples of accessible prime ideals are given.
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