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Measures which are convolution exponentials

Taylor

Bulletin of the American Mathematical Society1 Jan 1970Open access

NobleIDark:/48914/w1/20260515/B71FBD6FDOI10.1090/s0002-9904-1970-12494-6

Abstract

Let M(R) denote the measure algebra on the additive group of the reals. R. G. Douglas recently pointed out to us the importance of the following question in the study of Wiener-Hopf integral equations: if fx:M(R) is invertible, then under what conditions does jit = exp(j>) for some vGM(R)?

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