M.A. Abdou, Khamis I. Mohamed, A.S. Ismail, On the numerical solutions of FredholmVolterra integral equation, Applied mathematics and computation, 146(2-3) 2003, 713-728.
 H. Asgharzadeh, I. Borazjani, A NewtonKrylov method with an approximate analytical Jacobian for implicit solution of NavierStokes equations on staggered overset-curvilinear grids with immersed boundaries, Journal of computational physics, 331 2017, 227-256.
 J. Boersma and E. Danick, On the solution of an integral equation arising in potential problems for circular and elliptic disks, SIAM Journal on Applied Mathematics, 53(4) 1993, 931-941.
 J.P. Boyd, Chebyshev and Fourier spectral methods, 2nd ed, New York Dover, 2000.
 R.L. Burden, J.D. Faires, Numerical Analysis, Youngstown State University, Youngstown, 2001.
 Y. Chen, C. Shen, A Jacobian-free Newton-GMRES (m) method with adaptive preconditioner and its application for power flow calculations, IEEE Transactions on Power Systems, 21(3) 2006, 1096-1103.
 J. Chen, C. Vuik, Globalization technique for projected NewtonKrylov methods, International Journal for Numerical Methods in Engineering, 110(7) 2017, 661-674.
 D. Fadrani, V. Rostami, K. Maleknejad, Fast iterative methods for solving of boundary nonlinear integral equations with singularity, Journal of Computational Analysis and Applications, 1(2) 1999, 219-234.
 D. Fadrani, V. Rostami, K. Maleknejad, Preconditioners for solving stochastic boundary integral equations with weakly singular kernels, Computing, 63(1) 1999, 47-67.
 Z. Gouyandeh, T. Allahviranloo, A. Armand, Numerical solution of nonlinear Volterra Fredholm Hammerstein integral equations via Tau-collocation method with convergence analysis, Journal of Computational and Applied Mathematics 100(308) 2016, 435-446.
 M. Hadizadeh, R. Azizi, A reliable computational approach for approximate solution of Hammerstein integral equations of mixed type, International Journal of Computer Mathematics 81(7) 2004, 889-900.
 M. Hadizadeh, M. Mohamadsohi, Numerical solvability of a class of Volterra-Hammerstein integral equations with noncompact kernels, Journal of Applied Mathematics, 2005(2) 2005, 171-181.
 S. Hatamzadeh-Varmazyar, M. Naser-Moghadasi, E. Babolian, Z. Masouri, Numerical approach to survey the problem of electromagnetic scattering from resistive strips based on using a set of orthogonal basis functions, Progress In Electromagnetics Research, 81 2008, 393-412.
 G. Han, Asymptotic error expansion variation of a collocation method for Volterra Hammerstein equations, Appl. Numer. Math, 13 1993, 357-369.
 D.A. Knoll, D.E. Keyes, Jacobian-free Newton-Krylov methods: a survey of approaches and applications, Journal of Computational Physics, 193(2) 2004, 357-397.
 E.V. Kovalenko, Some approximate methods of solving integral equations of mixed problems, Journal of Applied Mathematics and Mechanics, 53(1) 1989, 85-92.
 F. Li, Y. Li, Z. Liang, Existence of solutions to nonlinear Hammerstein integral equations and applications, Journal of Mathematical Analysis and Applications, 323(1) 2006, 209-227.
 M. Lakestani, M. Razzaghi, M. Dehghan, Solution of nonlinear Fredholm-Hammerstein integral equations by using semiorthogonal spline wavelets, Mathematical problems in engineering, 2005(1) 2005,
 L.J. Lardy, A Variation of Nystrm's Method for Hammerstein Equations, The Journal of Integral Equations, 1981, 43-60.
 A.V. Manzhirov, A mixed integral equation of mechanics and a generalized projection method of its solution, Doklady Physics, 61(10) 2016.
 H.R. Marzban, H.R. Tabrizidooz, M. Razzaghi, A composite collocation method for the nonlinear mixed VolterraFredholmHammerstein integral equations, Communications in Nonlinear Science and Numerical Simulation, 16(3) 2011, 1186-1194.
 M.V. Mirkin and A.J. Bard, Multidimensional integral equations: a new approach to solving micro electrode diffusion problems: Part 2. Applications to microband electrodes and the scanning electrochemical microscope, Journal of Electroanalytical Chemistry, 323(1-2) 1992, 29-51.
 Y. Ordokhani, Solution of nonlinear VolterraFredholmHammerstein integral equations via rationalized Haar functions, Applied Mathematics and Computation, 180(2) 2006, 436-443.
 Y. Ordokhani, Solution of FredholmHammerstein integral equations with WalshHybrid functions, International Mathematical Forum, 4(20) 2009.
 K. Parand, A. Bahramnezhad, H. Farahani, A numerical method based on rational Gegenbauer functions for solving boundary layer flow of a PowellEyring non-Newtonian fluid, Computational and Applied Mathematics, 37(5) 2018, 6053-6075
 K. Parand, M. Delkhosh, Operational matrices to solve nonlinear volterra-fredholm integro-differential equations of multi-arbitrary order, Gazi University Journal of Science, 29(4) 2016, 895-907.
 K. Parand, M. Delkhosh, Solving Volterras population growth model of arbitrary order using the generalized fractional-order of the Chebyshev functions Authors, Ricerche di Matematica, 65(1) 2016, 307-328.
 K. Parand, J.A. Rad, Numerical solution of nonlinear VolterraFredholmHammerstein integral equations via collocation method based on radial basis functions, Applied Mathematics and Computation, 218(9) 2012, 5292-5309.
 K. Parand, J.A. Rad, M. Nikarya, A new numerical algorithm based on the first kind of Modi ed Bessel function to solve population growth in a closed system, International Journal of Computer Mathematics, 91(6) 2014, 1239-1254.
 K. Paranda, M. Nikarya, A numerical method to solve the 1D and the 2D reaction diffusion equation based on Bessel functions and Jacobian free Newton-Krylov subspace methods, The European Physical Journal Plus 132(11) 2017, 1-18.
 K. Parand, S. Lati , M.M. Moayeri, M. Delkhosh, Generalized Lagrange Jacobi Gauss-Lobatto (GLJGL) Collocation Method For Solving Linear and Nonlinear Fokker-Planck equations, Communications in Theoretical Physics, 69(5) 2018, 519.
 J. Radlow, A two-dimensional singular integral equation of diffraction theory, Bulletin of the American Mathematical Society, (70)4 1964, 596-599.
 Y. Saad, M.H. Schultz, GMRES: A generalized minimal residual algorithm for solving nonsymmetric linear system, SIAM Journal on scientific and statistical computing, 7(3) 1986, 856-869.
 A. Soulaimani, N.B. Salah, Y. Saad, Enhanced GMRES acceleration techniques for some CFD problems, International Journal of Computational Fluid Dynamics, 16(1) 2002, 1-20.
 J. Shen, T. Tang, L. Wang, Spectral Methods: Algorithms, Analysis and Applications, Springer Publishing Company, Incorporated, 2011.
 S.C. Shiralashetti, R.A. Mundewadi, S.S. Naregal, B. Veeresh, Haar Wavelet Collocation Method for the Numerical Solution of Nonlinear Volterra-Fredholm-Hammerstein Integral Equations, Global Journal of Pure and Applied Mathematics, 13(2) 2017, 463-474.
 M.S. Tong, A Stable Integral Equation Solver for Electromagnetic Scattering by Large Scatterers with Concave Surface, Progress In Electromagnetics Research, 74 2007, 113-130.
 E. Voltchkova, Integro-Differential Equations for Option Prices in Exponential Lvy Models, Finance and Stochastics, 9(3) 2005, 299-325.
 P. Wolfe, Eigenfunctions of the Integral Equation for the Potential of the Charged Disk, Journal of Mathematical Physics, 12(7) 1971, 1215-1218.
 S. Youse, M. Razzaghi, Legendre wavelets method for the nonlinear VolterraFredholm integral equations, Mathematics and computers in simulation, 70(1) 2005, 1-8.