HIGHLIGHTS
SUMMARY
The strength of this method is that with the Picard principle which it uses in combination with the Adomian methods and successive approximations, one can easily dispense with the nonlinearity and reduce the complex problem to a simple linear equation. After having recalled, in Section 2, some basic notions on fractional computations and described the SBA method in Section 3, the authors devoted Section 4 to the illustration of the efficiency of the method on some examples of fractional functional equations where the time derivative is in the Caputo sense. The fractional Riemann-Liouville . . .
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