___

• M.V.K. Chari and S.J. Salon, Numerical Methods in Electromagnetism, Academic Press (2000).
• A. J. Jerri, Introduction to Integral Equations with Applications, 2nd ed.Wiley, New York (1999).
• T. S. Sankar and V. I. Fabrikant, Investigations of a two-dimensional integral equation in the theory of elasticity and electrostatics, J. Mec. Theor. Appl., 2 (1983) 285–299.
• V. M. Aleksandrov and A. V. Manzhirov, Two-dimensional integral equations in applied mechanics of deformable solids, J. Appl. Mech. Tech. Phys., 5 (1987) 146–152.
• A. V. Manzhirov, Contact problems of the interaction between viscoelastic foundations subject to ageing and systems of stamps not applied simultaneously, Prikl. Matem. Mekhan., 4 (1987) 523–535. [6] Q. Tang and D. Waxman, An integral equation describing an asexual population in a changing environment, Nonlinear Anal., 53 (2003), 683–699.
• A. Tari, On the existence uniqueness and solution of the nonlinear Volterra partial integro-differential Equations, Inter. J. Nonlinear Sci., 16 (2013), no.2, 152–163.
• B. G. Pachpatte, Volterra integral and integro differential equations in two variables, J. Inequal. Pure Appl. Math., 10 (2009), no. 4, 1–10.
• G. Q. Han and L. Q. Zhang, Asymptotic error expansion of two-dimensional Volterra integral equa- tion by iterated collocation, Appl. Math. Comput., 61 (1994), no. 2-3, 269–285.
• M.Kwapisz, Weighted norms and existence and uniqueness of Lpsolutions for integral equations in several variables, J. Differ. Equ., 97 (1992), 246-262.
• R. Abazari and A. Klman, Numerical study of two-dimensional Volterra integral equations by RDTM and comparison with DTM, Abstr. Appl. Anal., 2013, Art. ID 929478, 10 pp.
• H. Brunner and J.P. Kauthen, The numerical solution of two-dimensional Volterra integral equations by collocation and iterated collocation, IMA J. Numer. Anal., 9 (1989), 47–59.
• M. Hadizadeh and N. Moatamedi, A new differential transformation approach for two-dimensional Volterra integral equations, Inter. J. Comput. Math., 84 (2007), no. 4, 515–526.
• A. Tari, M.Y. Rahimi, S. Shahmorad and F. Talati, Solving a class of two-dimensional linear and nonlinear Volterra integral equations by the differential transform method, J. Comput. Appl. Math., 228 (2009), no. 1, 70–76.
• B. Jang, Comments on ”Solving a class of two-dimensional linear and nonlinear Volterra integral equations by the differential transform method”, J. Comput. Appl. Math., 233 (2009), no. 2, 224– 230.
• M. Tavassoli Kajani and N. Akbari Shehni, Solutions of two dimensional integral equation systems by differential transform method, Appl. Math. Comput. Eng., ISBN: 978-960-474-270-7, 74–77.
• Y. Keskin and G. Oturanc, Reduced differential transform method for partial differential equations, Int. J. Nonlinear Sci. Numer. Simul., 10 (2009), no. 6, 741–749.
• Y. Keskin and G. Oturanc, Reduced differential transform method for solving linear and nonlinear wave equations, Iran. J. Sci. Technol. Trans. A Sci., 34 (2010), no. 2, 113–122.
• A. Saravanan and N. Magesh, A comparison between the reduced differential transform method and the Adomian decomposition method for the Newell-Whitehead-Segel equation, J. Egyptian Math. Soc., 21 (2013), no. 3, 259–265.
• N. Magesh and A. Saravanan, The reduced differential transform method for solving the systems of two dimensional nonlinear Volterra integrodifferential equations, Proc. Int. Conf. Math. Sci., Elsevier, (2014), 217-220.
• A. Saravanan and N. Magesh, An efficient computational technique for solving the FokkerPlanck equation with space and time fractional derivatives, J. King Saud Univ. Sci., 28 (2016) no. 2, 160– 166.
• O. Acan, M. M. Al Qurashi and D. Baleanu, New exact solution of generalized biological population model, J. Nonlinear Sci. Appl., 10 (2017), no. 7, 3916–3929.