FRACTIONAL ACTIONLIKE VARIATIONAL APPROACH WITH NON-STANDARDLAGRANGIANS HOLDING SINGULAR WEINSTEIN AND EXTENDED EULER-POISSONHIGHER-ORDER DERIVATIVES OPERATORS

机译：具有非标准拉格朗日派持有单温斯汀和扩展的欧拉-泊松高阶导数算子的分数次行动变分方法

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Nonlinear fractional dynamics from fractional actionlike variational approach which is characterized by non-standard Lagrangians holding singular Weinstein and higher-order extended Euler-Poisson derivative operators are presented in this work. Many interesting results that can enrich the theory of analytical mechanics and quantum mechanics are obtained and discussed.

机译：在这项工作中，提出了以分数行动式变分法为特征的非线性分数动力学，其特征是持有奇异Weinstein的非标准拉格朗日函数和高阶扩展的Euler-Poisson导数。获得并讨论了许多可以丰富分析力学和量子力学理论的有趣结果。

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来源
《Proceedings of the Fifth symposium on fractional differentiation and its applications》|2012年|1-9|共9页
会议地点 Nanjing(CN)
作者
EL-NABULSI Ahmad Rami; WU Kai-teng;
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作者单位

Key Laboratory of Numerical Simulation of Sichuan Province, Neijiang, Sichuan 641112, China College of Mathematics and Information Science, Neijiang Normal University, Neijiang, Sichuan 641112, China;

Key Laboratory of Numerical Simulation of Sichuan Province, Neijiang, Sichuan 641112, China College of Mathematics and Information Science, Neijiang Normal University, Neijiang, Sichuan 641112, China;

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原文格式 PDF
正文语种 eng
中图分类数学;
关键词
fractional actionlike variational approach; non-singular Weinstein derivative operator; extended Euler-Poisson derivative operator; non-standard Lagrangians;

机译：分数似动作变分法;非奇异Weinstein导数算子;扩展的Euler-Poisson导数算子;非标准Lagrangian;

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FRACTIONAL ACTIONLIKE VARIATIONAL APPROACH WITH NON-STANDARDLAGRANGIANS HOLDING SINGULAR WEINSTEIN AND EXTENDED EULER-POISSONHIGHER-ORDER DERIVATIVES OPERATORS

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