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The classical solution for a class of time fractional differential equation

机译:一类时间分数阶微分方程的经典解

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In this paper the damped oscillating equation is considered with the damping term generalized to a Caputo fractional derivative. The order of the fractional derivative about time is v (0 < v < 2) . The series solution is obtained to the corresponding initial-bounded problem. Then we give the conditions under which the series solution is classical.
机译:本文考虑阻尼振荡方程,将阻尼项推广到Caputo分数阶导数。分数导数关于时间的顺序是v(0

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