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Representation of solutions for fractional differential-algebraic systems with delays

机译:时滞分数阶微分代数系统解的表示

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Linear stationary fractional differential-algebraic systems with delay are studied. The differential operators are taken in the Caputo sense with its initial condones. An exponential growth is proved for these systems. The obtained result allows one to apply the Laplace transform for investigation of stationary systems and, as a consequence, to obtain analytical representation of solutions in the form of series in power of solutions to the determining equations. The results are illustrated by an example.
机译:研究了时滞线性平稳分数阶微分-代数系统。差分运算符具有Caputo含义及其初始含义。这些系统已证明呈指数增长。所获得的结果使人们可以将拉普拉斯变换应用于固定系统的研究,并因此获得对确定方程的解的幂级数形式的解的解析表示。结果通过一个例子说明。

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