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期刊论文
FUNCTIONAL CALCULUS AND-REGULARITY OF A CLASS OF BANACH ALGEBRAS
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Suppose that (A, G, α) is a C -dynamical system such that G is of polynomial growth. If A is finite dimensional, we show that any element in K (G; A) has slow growth and that L1 (G,A) is *-regular. Furthermore, if G is discrete and π is a "nice representation" of A, we define a new Banach-algebra l1 (G,A) which coincides with l1 (G; A) when A is finite dimensional. We also show that any element in K (G; A) has slow growth and l1 (G,A) is-regular.
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