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A nonlinear iteration method for solving a class of two-dimensional nonlinear coupled systems of parabolic and hyperbolic equations is studied.
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The two-dimensional bisection method presented in (SIAM J. Matrix Anal. Appl. 13(4), 1085 (1992)) is efficient for solving a class of double eigenvalue problems.
This algorithm was employed for solving a class of variable-order fractional differential equations.
Mathematical programming is an art that provides precise techniques for solving a class of problems.
In 2011, Santos and Scheimberg [15] further proposed an inexact subgradient algorithm for solving a wide class of equilibrium problems that requires only one projection rather than two as in the extragradient method, and of which computational results show the efficiency of this algorithm in finite dimensional Euclidean spaces.
Zhang et al. (2009) utilized element-free characteristic Galerkin method (EFCGM) for solving of one-dimensional and two-dimensional Burgers' equation.
A new fourth-order difference method for solving the system of two-dimensional quasi-linear elliptic equations is proposed.
Very recently, Chen [27] constructed a class of vector-valued proximal-type method for solving a weak vector variational inequality problem in finite-dimensional spaces.
In this paper, we propose a class of high-order schemes for solving one- and two-dimensional hyperbolic conservation laws.
In this paper, a class of high-order central finite volume schemes is proposed for solving one- and two-dimensional hyperbolic conservation laws.
Now, we outline the main steps of the collocation method for solving the two-dimensional FSFP-HGSGF.
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CEO of Professional Science Editing for Scientists @ prosciediting.com