On strong uniform distribution III

Let a = ( a i i=1 ∞ be a strictly increasing sequence of natural numbers and let A be a space of Lebesgue measurable functions defined on [0,1). Let < y> denote the fractional part of the real number y. We say that a is an A ∗ sequence if for each f ϵ A lim N→∞ 1 N ∑ i=1 N f(<a ix>)= ∫ 0...

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Bibliographic Details

Published in:	Indagationes mathematicae Vol. 14; no. 2; pp. 233 - 240
Main Author:	Nair, R.
Format:	Journal Article
Language:	English
Published:	Elsevier B.V 23.06.2003
ISSN:	0019-3577, 1872-6100
Online Access:	Get full text
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