Strong modified transportation cost inequalities on <mml:math xmlns:mml='http://www.w3.org/1998/Math/MathML' id='mml1' display='inline' overflow='scroll' altimg='si1.gif'> <mml:mi>k</mml:mi> </mml:math>-concave probability measures with heavy tails

Ying Ding; Xinsheng Zhang; Longxiang Fang

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Strong modified transportation cost inequalities on k -concave probability measures with heavy tails

机译：强制修改的运输成本不平等 k - 围栏概率测量

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In this paper, we study strong modified transportation cost inequalities fork-concave probability measures with heavy tails. We provide the polynomial-type concentration, dual representation, and tensorization properties for this kind of inequalities. And we provide integral sufficient conditions fork?concave measures(?1

机译：在本文中，我们研究了强大的修改运输成本不平等叉 - 凹部尺寸尺寸。我们为这种不等式提供多项式型浓度，双表示和张量化性能。我们提供了整体充足的条件叉？凹面测量（？1

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来源
《Statistics & Probability Letters》 |2018年第2018期|共9页
作者
Ying Ding; Xinsheng Zhang; Longxiang Fang;
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作者单位

Department of Applied Mathematics Zhejiang University of Technology Zhejiang;

Department of Statistics School of Management Fudan University Shanghai;

Department of Mathematics and Computer Science Anhui Normal University;

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原文格式 PDF
正文语种 eng
中图分类概率论（几率论、或然率论）;
关键词
Strong modified transportation cost inequalities; Polynomial-type concentration inequalities; Dual representation; Tensorization; k-concave probability measures;

机译：强大的修改运输成本不平等;多项式浓度不等式;双重代表;张化;k凹面概率措施;

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Strong modified transportation cost inequalities on k -concave probability measures with heavy tails

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