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Disambiguation of "Assari, Pouria"

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A numerical scheme for solving a class of logarithmic integral equations arisen from two-dimensional Helmholtz equations using local thin plate splines.

, , and . Applied Mathematics and Computation, (2019)

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Other publications of authors with the same name

Application of thin plate splines for solving a class of boundary integral equations arisen from Laplace's equations with nonlinear boundary conditions., and . Int. J. Comput. Math., 96 (1): 170-198 (2019)The numerical solution of two-dimensional logarithmic integral equations on normal domains using radial basis functions with polynomial precision., and . Eng. Comput. (Lond.), 33 (4): 853-870 (2017)A meshless Galerkin scheme for the approximate solution of nonlinear logarithmic boundary integral equations utilizing radial basis functions., and . J. Computational Applied Mathematics, (2018)On the numerical solution of Fredholm integral equations utilizing the local radial basis function method., , and . Int. J. Comput. Math., 96 (7): 1416-1443 (2019)A meshless method for solving nonlinear two-dimensional integral equations of the second kind on non-rectangular domains using radial basis functions with error analysis., , and . J. Computational Applied Mathematics, (2013)A meshless discrete collocation method for the numerical solution of singular-logarithmic boundary integral equations utilizing radial basis functions., and . Applied Mathematics and Computation, (2017)The numerical solution of fractional differential equations using the Volterra integral equation method based on thin plate splines., and . Eng. Comput. (Lond.), 35 (4): 1391-1408 (2019)On the numerical solution of two-dimensional integral equations using a meshless local discrete Galerkin scheme with error analysis.. Eng. Comput. (Lond.), 35 (3): 893-916 (2019)Application of dual-Chebyshev wavelets for the numerical solution of boundary integral equations with logarithmic singular kernels., and . Eng. Comput. (Lond.), 35 (1): 175-190 (2019)A numerical scheme for solving a class of logarithmic integral equations arisen from two-dimensional Helmholtz equations using local thin plate splines., , and . Applied Mathematics and Computation, (2019)