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NORMALLY DISTRIBUTED PROBABILITY MEASURE ON THE METRIC SPACE OF NORMS
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作者 Á.G.HORVÁTH 《Acta Mathematica Scientia》 SCIE CSCD 2013年第5期1231-1242,共12页
In this paper we propose a method to construct probability measures on the space of convex bodies. For this purpose, first, we introduce the notion of thinness of a body. Then we show the existence of a measure with t... In this paper we propose a method to construct probability measures on the space of convex bodies. For this purpose, first, we introduce the notion of thinness of a body. Then we show the existence of a measure with the property that its pushforward by the thinness function is a probability measure of truncated normal distribution. Finally, we improve this method to find a measure satisfying some important properties in geometric measure theory. 展开更多
关键词 Hausdorff metric BOREL DIRAC Haar and lebesgue-measure space of convex bodies metric space of norms
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