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Differential Equations with applications 3°Ed - George F. Simmons
Mathematics (MTH) < Oregon State University
We discuss an Adams-type predictor-corrector method for the numericalsolution of fractional differential equations. The method may be usedboth for linear and for nonlinear problems, and it may be extended tomulti-term equations involving more than one differential operator too. This is a preview of subscription content, access via your institution. Rent this article via DeepDyve. Butzer, P.
Transport Phenomena - Bird-Stewart-Lightfoot - Second Edition..pdf
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Osman, Sheelan Abdulkader Numerical solution methods for fractional partial differential equations. Fractional partial differential equations have been developed in many different fields such as physics, finance, fluid mechanics, viscoelasticity, engineering and biology. These models are used to describe anomalous diffusion. The main feature of these equations is their nonlocal property, due to the fractional derivative, which makes their solution challenging. Consequently, numerical techniques are required to find the solution of fractional partial differential equations.