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Optimality conditions for fractional variational problems with Caputo-Fabrizio fractional derivatives

机译:Caputo-Fabrizio分数阶导数分数阶变分问题的最优条件

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摘要

In this paper, we study the necessary and sufficient optimality conditions for problems of the fractional calculus of variations with a Lagrange function depending on a Caputo-Fabrizio fractional derivative. The new kernel of Caputo-Fabrizio fractional derivative has no singularity, which is critical to interpreting the memory aftermath of the system. This property was not precisely illustrated in the previous definitions. Two special cases of fractional variational problems are considered to demonstrate the application of the optimality conditions.
机译:在本文中,我们研究了依赖Caputo-Fabrizio分数阶导数的带有Lagrange函数的分数阶微积分问题的充要条件。 Caputo-Fabrizio小数导数的新内核没有奇异性,这对于解释系统的存储后果至关重要。在先前的定义中未精确说明此属性。考虑分数阶变分问题的两种特殊情况,以证明最优条件的应用。

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