A general study on Langevin equations of arbitrary order
Abstract
S. Harikrishnan E. M. Elsayed K. Kanagarajan
In this paper, the broad study depends on Langevin differential equations (LDE) of arbitrary order. The fractional order is in terms of ψ-Hilfer fractional operator. This work reveals the dynamical behaviour such as existence, uniqueness and stability solutions for LDE involving ψ-Hilfer fractional erivative (HFD). Thus the fractional LDE with boundary condition, impulsive effect and nonlocal conditions are taken in account to prove the results.
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