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    Please use this identifier to cite or link to this item: https://nccur.lib.nccu.edu.tw/handle/140.119/65806


    Title: Strong Griffiths singularities in random systems and their relation to extreme value statistics
    Authors: 林瑜琤
    Lin, Yu-Cheng
    Contributors: 應物所
    Date: 2006.06
    Issue Date: 2014-05-01 17:48:19 (UTC+8)
    Abstract: We consider interacting many-particle systems with quenched disorder having strong Griffiths singularities,which are characterized by the dynamical exponent, z, such as random quantum systems and exclusion processes.In several d=1 and d=2 dimensional problems we have calculated the inverse time scales, −1, in finitesamples of linear size, L, either exactly or numerically. In all cases, having a discrete symmetry, the distributionfunction, P −1 ,L , is found to depend on the variable, u= −1Lz, and to be universal given by the limitdistribution of extremes of independent and identically distributed random numbers. This finding is explainedin the framework of a strong disorder renormalization group approach when, after fast degrees of freedom aredecimated out, the system is transformed into a set of noninteracting localized excitations. The Fréchet distributionof P −1 ,L is expected to hold for all random systems having a strong disorder fixed point, in which theGriffiths singularities are dominated by disorder fluctuations.
    Relation: Physcial Review B, 73(22), 224206(1-10)
    Data Type: article
    Appears in Collections:[應用物理研究所 ] 期刊論文

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