52 research outputs found
A numerical method to solve higher-order fractional differential equations
In this paper, we present a new numerical method to solve fractional differential equations.
Given a fractional derivative of arbitrary real order, we present an approximation formula for
the fractional operator that involves integer-order derivatives only. With this, we can rewrite
FDEs in terms of a classical one and then apply any known technique. With some examples,
we show the accuracy of the method
Eigenvalue approach to fractional order thermoelasticity for an infinite body with a spherical cavity
Nonlocal response of multi‐field coupling elastic medium based on fractional order strain
Fractional Order Theory in a Semiconductor Medium Photogenerated by a Focused Laser Beam
The boundary value problem of a three-dimensional generalized thermoelastic half-space subjected to moving rectangular heat source
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