Probability Distribution. of the Probabilities, Power Law and Intermittency

  • Two examples are presented to show that the probability distributions of the probabilities, with which the particles fall into the corresponding rapidity intervals, are not sure to lead to the power law behaviour of the fractorial moments of the rapidity distribution, and hence are not a sufficient condition to get the intermittency behaviours.
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  • [1] A.Bialas and R.Peschanski,Nucl.Phys,B273(1986)703.[2]A.Bialas and R.Peschanski,Nucl.Phys:B308(1988)857.[3]吴元芳、张昆实、刘连寿,科学通报,36(1991)21.[4]陆中道、萨本豪、郑玉明、张孝泽,高能物理与核物理17(1993)949.[5]刘洪民、萨本豪、郑王明、陆中道、王仲奇、张孝泽,高能物理与核物理,15(1991)131.[6]J.Seixas,Mod.Phys.Lett,A6(1991)1237.[7]P.Bozek,M.Ploszajczak A.Tucholski,Nucl.Phys,A539(1992)695.[8]A.Bialas,Nucl.Phys,A525(1991)345c.[9]J.Seixas and R.Vilela Mendes,Nucl.Phys,B383(1992)622.
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Zhang Xiaoze, Wang Zhongqi, Sa Benhao, Zheng Yuming, Lu Zhongdao and Liu Hongming. Probability Distribution. of the Probabilities, Power Law and Intermittency[J]. Chinese Physics C, 1994, 18(2): 160-165.
Zhang Xiaoze, Wang Zhongqi, Sa Benhao, Zheng Yuming, Lu Zhongdao and Liu Hongming. Probability Distribution. of the Probabilities, Power Law and Intermittency[J]. Chinese Physics C, 1994, 18(2): 160-165. shu
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Received: 1900-01-01
Revised: 1900-01-01
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Probability Distribution. of the Probabilities, Power Law and Intermittency

    Corresponding author: Zhang Xiaoze,
  • China Institute of Atomic Energy, Beijing 102413

Abstract: Two examples are presented to show that the probability distributions of the probabilities, with which the particles fall into the corresponding rapidity intervals, are not sure to lead to the power law behaviour of the fractorial moments of the rapidity distribution, and hence are not a sufficient condition to get the intermittency behaviours.

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