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| HAUSDORFF DIMENSION OF THE DOUBLE POINT SET OF THE WESTWATER PROCESS |
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Citation： |
Zhou Xianyin（周先银）.HAUSDORFF DIMENSION OF THE DOUBLE POINT SET OF THE WESTWATER PROCESS[J].Chinese Annals of Mathematics B,1992,13(1):86~94 |
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Net amount： 828 |
Authors： |
Zhou Xianyin（周先银）; |
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| Abstract： |
Let X=${X_i}_{i\in [0,1]}$ be the Westwater process which is the coordinate process under 3-dimensional polymer measure v(g) constructed by J. Westwater. In this paper, the Hausdorff dimension problem for the double point set of X is investigated. As a result, it is proved that dim $D_2$=1, v(g)-a.e., where $D_2$=：{$x\in R^3$： X=$X_i$=x for some $s |
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