Instantaneous Probability Distribution and Nonequilibrium Entropy of Nuclear Exciton States

  • In this paper the Laplace transformations and the continued fraction method are used to handle the problem of the probability distribution in the model nuclear exciton.The algebraic expressions of all the transformation matrix elements are given,and the excited state probability distribution and instantaneous entropy are calculated.
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  • [1] 高良俊、申庆彪,原子核反应理论,北京,中国原子能出版社,1986.[2]Gao Liangjun, Fang Jinging, Han Xinlu, Phys. Lett. 144A(1990),1.[3]Pan Zhongcheng and Gao Liangjun et al.,Chin. J. Nucl. Phys.,14(1992),105.
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PAN Zhong-Cheng, JIANG Shao-Zhou, GAO Liang-Jun and LONG Sheng-Dong. Instantaneous Probability Distribution and Nonequilibrium Entropy of Nuclear Exciton States[J]. Chinese Physics C, 1993, 17(5): 444-447.
PAN Zhong-Cheng, JIANG Shao-Zhou, GAO Liang-Jun and LONG Sheng-Dong. Instantaneous Probability Distribution and Nonequilibrium Entropy of Nuclear Exciton States[J]. Chinese Physics C, 1993, 17(5): 444-447. shu
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Received: 1900-01-01
Revised: 1900-01-01
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Instantaneous Probability Distribution and Nonequilibrium Entropy of Nuclear Exciton States

    Corresponding author: PAN Zhong-Cheng,
  • Department of Physics,Nankai University,Tianjin 300071Institute of Atomic Energy,Beijing 102413

Abstract: In this paper the Laplace transformations and the continued fraction method are used to handle the problem of the probability distribution in the model nuclear exciton.The algebraic expressions of all the transformation matrix elements are given,and the excited state probability distribution and instantaneous entropy are calculated.

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