[1] S. Abelman, D. Eyre, A rational basis for second kind Abel integral equation, J.Comput. Appl. Math, 34 (1991), 281–290.
[2] M. Aigo, On the numerical approximation of Volterra integral equations of second kind using quadrature rules, International Journal of Advanced Scientific and Technical Research, 1 (2013).
[3] K. Atkinson, The numerical solution of integral equations of the second kind, The press Syndicate of the University of Cambridge, United Kingdom, (1997).
[4] H. Brunner, The numerical solution of weakly singular Volterra integral equa-tions by collocation on graded meshes, Math. Comput, 45 (1985), 417–437.
[5] R.F. Cameron, S. Mckee, Product integration methods for second kind Abel integral equations, J. Comput. Appl. Math,
11 (1984), 1–10.
[6] L.M. Delves, J.L. Mohamed, Computational methods for integral equations, Cambridge University Press, (1985).
[7] E.A. Galperin, E.J. Kansa, A. makroglou, S. A. Nelson, Mathematical pro-gramming methods in the numerical solution of Volterra integral and integrodifferential equations with weakly singular kernel, Proceedings of the Second World Congress of Nonlinear Analysts. Athens, Greece, Nonlinear Anal. The-ory, Mehods Appl, 30 (1997), 1505–1513.
[8] W. Hackbusch, Integral equations theory and numerical treatment, Birkhauser,(1995).
[9] A.J. Jerri, Introduction to integral equations with applications, John Wiley and Sons, INC, (1999).
[10] Ch. Lubich, Fractional linear multistep methods for Abel-Volterra integral equations of the second kind, Math. Comput, 45 (1985), 463–469.
[11] Z. Masouri, Numerical expansion-iterative method for solving second kind Volterra and Fredholm integral equations using block-pulse functions, Advanced Computational Techniques in Electromagnetics, (2012).
[12] A. Mennouni, A new numerical approximation for Volterra integral equations combining two quadrature rules, Applied Mathematics and Computation.218 (2011), 1962–1969.
[13] F. Mirzaee, A computational method for solving linear Volterra integral equa-tions, Appl. Math. Sci,6 (2012), 807–814.
[14] M. Mustafa, Numerical solution of volterra integral equations with Delay using Block methods, AL-Fatih journal, 36 (2008), 42–51.
[15] M.M. Rahman, M. A. Hakim, M. Kamrul, Numerical solutions of Volterra integral equations of second kind with the help of Chebyshev polynomials, Annals of Pure and Applied Mathematics, 1 (2012), 158–167.
[16] M.H. Reihani, Z. Abadi, Rationalized Haar functions method for solving Fred-holm and Volterra integral equations,
J. Comput. Appl. Math, 200 (2007), 12–20.
[17] B.V. Riley, the numerical solution of Volterra integral equations with nonsmooth solutions based on sinc approximation, Appl. Numer. Math, 9 (1992), 249–247.
[18] P. Sablonniere, A quadrature formula associated with a univariate quadratic spline quasi-interpolant, BIT Numerical Mathematics, 47 (2007), 825–837.
[19] P.W. Sharp, J.H. Verner, Extended explicit Bel’Tyukov pairs of orders 4 and 5 for Volterra integral equations of the second kind, Appl. Numer. Math, 34 (2000), 261–274.
[20] T. Tang, X. Xu, J. Cheng, On spectral methods for Volterra type integral equa-tions and the convergence analysis,
J. Comp. Math, 26 (2008), 825–837.
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