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The C*-Algebra of a Function Algebra
Integral Equations and Operator Theory, 2003The author considers the pair \((A,G)\) where \(G\) is a compact Hausdorff space and \(A\) is a function algebra on \(G\), i.e., \(A\) is a norm-closed (proper) subalgebra of \(C(G)\), the unital C*-algebra of continuous complex-functions on \(G\) separating the points of \(G\).
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Effect Algebras and Unsharp Quantum Logics
Foundations of Physics, 1994D J Foulis, M K Bennett
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