1973
DOI: 10.1007/978-3-642-65669-9
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Complete Normed Algebras

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Cited by 1,110 publications
(705 citation statements)
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“…This implies that R S is surjective. The rest in (1) is clear, as is (2), and the isometric nature of the induced map R ′ S in (3) follows again from the above extension property of elements of C(S).…”
Section: Preliminariesmentioning
confidence: 89%
“…This implies that R S is surjective. The rest in (1) is clear, as is (2), and the isometric nature of the induced map R ′ S in (3) follows again from the above extension property of elements of C(S).…”
Section: Preliminariesmentioning
confidence: 89%
“…Proof. Suppose that E is an identity in A** with respect to the first Arens product, and let F be any element of (A*A +AA*) 1 Proof. Since A is regular, then A** has an identity with respect to either the first or second Arens product.…”
Section: A * a = { F -A : F E A * A E A } And A A * = {A * F : A E mentioning
confidence: 99%
“…Therefore C0(ß, P) has a unique C*-norm by Proposition 2.5. 6. Some cases where uniqueness of C*-norm and "-regularity are equivalent.…”
Section: Then C*(b) Is Identified With the Algebra Of All C-valued Comentioning
confidence: 99%