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A quantitative criterion for the anisotropic dynamical fluctuation in high energy collisions

A quantitative criterion for the anisotropic dynamical fluctuation in high energy collisions
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摘要 The Levy-stability of self-affine random cascading model is investigated in some detail. It is found that the Levy-stability indices of cascading process depend upon not only the dynamical fluctuation parameter a but also the way of shrinking phase space when calculating scaled factorial moments, which propose a quantitative criterion to determine whether the dynamical fluctuation is anisotropic. Besides, the puzzle of Levy-stability violation of NA22 data is comprehensively solved under the hypothesis of anisotropic dynamical fluctuation. The Levy-stability of self-affine random cascading model is investigated in some detail. It is found that the Levy-stability indices of cascading process depend upon not only the dynamical fluctuation parameter a but also the way of shrinking phase space when calculating scaled factorial moments, which propose a quantitative criterion to determine whether the dynamical fluctuation is anisotropic. Besides, the puzzle of Levy-stability violation of NA22 data is comprehensively solved under the hypothesis of anisotropic dynamical fluctuation.
作者 张阳 刘连寿
出处 《Science China Mathematics》 SCIE 1996年第6期665-672,共8页 中国科学:数学(英文版)
基金 supported in part by the National Natural Science Foundation of China the DYTF of the state Education Commssion of China and the CGP of Wuhan City.
关键词 high energy collision SELF-AFFINE fractal random CASCADING model DYNAMICAL fluctuation. high energy collision, self-affine fractal, random cascading model, dynamical fluctuation.
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