Author:
McMullen J. R.,Price J. F.
Abstract
AbstractLet G be a compact group. A sequence of functions in L∞ (G) is said to be a Rudin-Shapiro sequence (briefly, an RS-sequence) if the following conditions hold: (1) (2) (3) The main purpose here is to prove the following theorem: Theorem: Theorem. Let G be an infinite compact group. Then G has an RS-sequence consisting of trigonometric polynomials.
Publisher
Cambridge University Press (CUP)
Cited by
3 articles.
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1. Almost periodic operators in ();Transactions of the American Mathematical Society;1990
2. Tall profinite groups;Bulletin of the Australian Mathematical Society;1978-06
3. Non-tall compact groups admit infinite Sidon sets;Journal of the Australian Mathematical Society;1977-06