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ON ERGODIC QUASI-INVARIANT MEASURES
ON ERGODIC QUASI-INVARIANT MEASURES
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摘要
In this paper zero-one laws for the ergodic quasi-invariant measures as well as the ergodicity of the product of ergodic measures are shown. As an application, we give a generalization of Landau-Shepp’s Theorem for Gaussian measure.
作者
杨亚立
机构地区
Institute of Mathematics
出处
《Chinese Science Bulletin》
SCIE
EI
CAS
1980年第2期183-184,共2页
关键词
INVARIANT
GENERALIZATION
QUASI
LANDAU
朗山
权子
吕山
二工
田丁
生七
分类号
O1 [理学—数学]
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郭新伟.
A Note on the Difference of Gaussian Measure of Two Balls in Hilbert Spaces[J]
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Fu Bao XI Department of Applied Mathematics, Beijing Institute of Technology, Beijing 100081, P. R. China.
Invariant Measures for a Random Evolution Equation with Small Perturbations[J]
.Acta Mathematica Sinica,English Series,2001,17(4):631-642.
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Wen Xiang SUN,Xue Ting TIAN.
The Structure on Invariant Measures of C^1 Generic Diffeomorphisms[J]
.Acta Mathematica Sinica,English Series,2012,28(4):817-824.
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周作领.
WEAKLY ALMOST PERIODIC POINT AND ERGODIC MEASURE[J]
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被引量:11
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关岳,张华.
CONVERGENCE OF INVARIANT MEASURES FOR MULTIVALUED STOCHASTIC DIFFERENTIAL EQUATIONS[J]
.Acta Mathematica Scientia,2016,36(2):487-498.
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FANG Gensun and YE Peixin(Department of Mathematics, Beijing Normal University, Beijing 100875, China).
Adaptive widths of the approximation functional on the Sobolev space W_2~r with Gaussian measure[J]
.Progress in Natural Science:Materials International,2002,12(7):506-511.
被引量:4
Chinese Science Bulletin
1980年 第2期
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