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A generalized fractional variational problem depending on indefinite integrals: Euler-Lagrange equation and numerical solution

机译:取决于不定积分的广义分数阶变分问题:Euler-Lagrange方程和数值解

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摘要

The aim of this paper is to generalize the Euler-Lagrange equation obtained by Almeida et al., where fractional variational problems for Lagrangians, depending on fractional operators and depending on indefinite integrals, were studied. The new problem that we address here is for cost functionals, where the interval of integration is not the whole domain of the admissible functions, but a proper subset of it. Furthermore, we present a numerical method, based on Jacobi polynomials for solving this problem.
机译:本文的目的是推广由Almeida等人获得的Euler-Lagrange方程,其中研究了基于分数算子和不定积分的Lagrangian分数阶变分问题。我们在这里要解决的新问题是成本函数,其中积分的间隔不是可接受函数的整个域,而是其适当子集。此外,我们提出了一种基于Jacobi多项式的数值方法来解决此问题。

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