| (q,r)变形熵及其非广延统计力学 |
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| 引用本文： | 龚仁山.(q,r)变形熵及其非广延统计力学[J].南昌大学学报(理科版),2003,27(4):370-372,377. |
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| 作者姓名： | 龚仁山 |
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| 作者单位： | 南昌大学,物理学系,江西,南昌,330047 |
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| 摘 要： | 借助于(q，r)导数引入了(q，r)变形熵的概念，并在此基础上使非广延统计力学公式化。进而用(q，r)变形熵讨论了在弱变形的情况下谐振子系统分布的一级关联。
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| 关 键 词： | 变形熵 非广延统计力学 谐振子系统 对称性 |
| 文章编号： | 1006-0464(2003)04-0370-03 |
NONEXTENSIVE STATISTICAL MECHANICS BASED ON THE (q, r) -DEFORMED ENTROPY |
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| GONG Ren-shan.NONEXTENSIVE STATISTICAL MECHANICS BASED ON THE (q, r) -DEFORMED ENTROPY[J].Journal of Nanchang University(Natural Science),2003,27(4):370-372,377. |
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| Authors: | GONG Ren-shan |
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| Abstract: | This paper introduces a (q,r)-deformed entropy by virtue of (q,r)-derivative and formulates the nonextensive statistical mechanics based on this (q,r)-deformed entropy.Then,applying this (q,r)-deformed entropy,we derive the first-order correction to the Planck distribution of harmonic oscillator system in weak deformation. |
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| Keywords: | deformed entropy nonextensive statistical mechanics harmonic oscillator system |
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