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ABOUT LAGRANGIAN FORMULATION OF CLASSICAL FIELDS WITHIN RIEMANN-LIOUVILLE FRACTIONAL DERIVATIVES

机译:关于拉格朗日制定瑞米南 - 荔地分数衍生物的古典领域

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Recently, an extension of the simplest fractional problem and the fractional variational problem of Lagrange was obtained by Agrawal. The first part of this study presents the fractional La-grangian formulation of mechanical systems and introduce the Levy path integral. The secondpart is an extension to Agrawal's approach to classical fields with fractional derivatives. The classical fields with fractional derivatives are investigated by using the Lagrangian formulation. The case of the fractional Schroedinger equation is presented.
机译:最近,通过Agrawal获得了最简单的分数问题和拉格朗日的分数变分问题的延伸。本研究的第一部分介绍了机械系统的分数La-Grangian配方,并引入了征收路径积分。第二个第二部分是向Agrawal对分数衍生品的古典领域的方法的延伸。通过使用拉格朗日配方来研究具有分数衍生物的经典领域。提出了分数施格格格德格方程的情况。

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