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Criteria of measure-preservation for 1-Lipschitz functions on F-q[[T]] in terms of the van der Put basis and its applications

机译:在范德普特基础上F-q [[T]]上1-Lipschitz函数保度量的准则及其应用

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摘要

We give a characterization of measure-preservation of 1-Lipschitz functions on F-q[[T]] in terms of the van der Put expansion and use this result to give sufficient conditions for measure-preserving 1-Lipschitz functions on F-q[[T]] in terms of the three well known bases, Carlitz polynomials, digit derivatives and digit shifts. We show that these conditions are also necessary for F-2[[T]]. Moreover, we give an alternate, unified proof of ergodicity criteria of F-2[[T]] in terms of the aforementioned three bases. (C) 2015 Elsevier Inc. All rights reserved.
机译:我们根据范德普展开式来刻画Fq [[T]]上1-Lipschitz函数的测度保持性,并利用这一结果为Fq [[T]]上的测度1-Lipschitz函数保持性提供充分的条件。 ]以三个众所周知的基数表示,即Carlitz多项式,数字导数和数字移位。我们证明了这些条件对于F-2 [[T]]也是必要的。此外,根据上述三个基础,我们给出了F-2 [[T]]遍历性标准的替代统一证明。 (C)2015 Elsevier Inc.保留所有权利。

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