___

• [1] H. Alıcı, The Hermite pseudospectral method for the two-dimensional Schrödinger equation with nonseparable potentials, Comput. Math. Appl. 69 (6), 466–477, 2015.
• [2] H. Alıcı and H. Taşeli, Pseudospectral methods for an equation of hypergeometric type with a perturbation, J. Comput. Appl. Math. 234, 1140–1152, 2010.
• [3] M. Demiralp, N.A. Baykara, and H. Taşeli, A basis set comparison in a variational scheme for Yukawa potential, J. Math. Chem. 11, 311–323, 1992.
• [4] G.H. Golub and J.H. Welsch, Calculation of Gauss quadrature rules, Math. Comput. 23, 221–230 s1–s10, 1969.
• [5] B.-Y. Guo, L.-L. Wang, and Z.-Q. Wang, Generalized Laguerre interpolation and pseudospectral method for unbounded domains, SIAM J. Numer. Anal. 43, 2567–2589, 2006.
• [6] F.B. Hildebrand, Method of Applied Mathematics, McGraw-Hill, NewYork, 1956, pp. 319–323.
• [7] G. Mastroianni and D. Occorsio, Lagrange interpolation at Laguerre zeros in some weighted uniform spaces, Acta Math. Hungar. 91 (1-2), 27–52, 2001.
• [8] J. Shen, Stable and efficient spectral methods in unbounded domains using Laguerre functions, SIAM J. Numer. Anal. 38 (4), 1113–1133, 2000.
• [9] J. Shen and L.-L. Wang, Some recent advances on spectral methods for unbounded domains, Commun. Comput. Phys. 5, 195–241, 2009.
• [10] T. Tang, The Hermite spectral method for Gaussian-type functions, SIAM J. Sci. Comput. 14 (3), 594–606, 1993.
• [11] H. Taşeli, Modified Laguerre basis for hydrogen-like systems, Int. J. Quantum Chem. 63, 949–959, 1997.
• [12] H. Taşeli and H. Alıcı, The Laguerre pseudospectral method for the reflection sym- metric Hamiltonians on the real line, J. Math. Chem. 41, 407–416, 2007.
• [13] H. Taşeli and R. Eid, Eigenvalues of the two-dimensional Schrödinger equation with nonseparable potentials, Int. J. Quantum Chem. 59, 183–201, 1996.
• [14] J.A.C. Weideman and L.N. Trefethen, Eigenvalues of second-order spectral differen- tiation matrices, SIAM J. Numer. Anal. 25, 1279–1298, 1988.