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Geometrical explanation of the fractional complex transform and derivative chain rule for fractional calculus

机译:分数微积分的分数复变换和导数链规则的几何解释

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摘要

The fractional complex transform is suggested to convert a fractional differential equation with Jumarie's modification of Riemann-Liouville derivative into its classical differential partner. Understanding the fractional complex transform and the chain rule for fractional calculus are elucidated geometrically.
机译:建议使用分数阶复数变换将经过Jumarie修改的Riemann-Liouville导数的分数阶微分方程转换为其经典的微分伙伴。几何阐明了对分数复数变换和分数演算的链法则的理解。

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