Article ID Journal Published Year Pages File Type
5776322 Journal of Computational and Applied Mathematics 2017 10 Pages PDF
Abstract
We propose an adapted Laplace transform method that gives the solution of a linear fractional differential equation with constant coefficients in terms of exponential function. After we mention what the utilized transformation, the CTIT transformation, is based on, we explain how it can reduce the problem from fractional form to ordinary form when it is used with Laplace transformation, via some examples for 0<α<2 where α is the order of fractional derivative. Finally, we illustrate the applications of our results.
Related Topics
Physical Sciences and Engineering Mathematics Applied Mathematics
Authors
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