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Derivation of kinetic equations from non-Wiener stochastic differential equations

机译:非维纳随机微分方程的动力学方程的推导

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Kinetic differential-difference equations containing terms with fractional derivatives and describing α -stable Levy processes with 0< α< 1 have been derived in a unified manner in terms of one-dimensional stochastic differential equations controlled merely by the Poisson processes.
机译:含有分数衍生物的术语的动力学差分方程,并以仅由泊松过程控制的一维随机微分方程的统一方式来得出具有0 <α<1的α-ustable征收过程。

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