Spectral collocation method for linear fractional integro-differential equations

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A review of operational matrices and spectral techniques for fractional calculus (2015, methodology): “Spectral methods can be classified into three types, namely the collocation [48–52], tau [53–56] and Galerkin [57–59] methods.”
The Müntz-Legendre Tau method for fractional differential equations (2016, background): “Recently, spectral methods have received considerable attention to solve fractional differential equations[2-5,11, 13-15, 19-20,26,28-31].”
Approximate solutions of Volterra-Fredholm integro-differential equations of fractional order (2017, methodology): “Some numerical algorithm for solving integrodifferential equation of fractional order can be summarized as follows: but not limited to; Adomian decomposition method [16, 18, 19], Laplace decomposition method [32], Taylor expansion method [9], least squares method [17] differential transform method [”