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This method has been studied for solving various types of inverse problem [11, 15].
The Fourier regularization method has been studied for solving various types of inverse problems.
In the past, many approaches have been studied for solving ill-posed problems, especially the backward heat problems.
Wavelet regularization methods have been studied for solving various types of inverse problems in the heat equation [12 16].
Some iterative methods have been studied for solving various classes of equilibrium problems (see, for example, [7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17] and references therein).
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Two- and three-field methods are studied for solving the Stokes system in the axisymmetric case, as a linearized form of different types of fluid flow equations.
In this paper, a fast linearized conservative finite element method is studied for solving the strongly coupled nonlinear fractional Schrödinger equations.
The knapsack problem (integer or continuous) has been studied for decades, which has often used to solve resource allocation problems in operational research, economics, military, and communications [16, 17].
Recently, many regularization methods have been extensively studied for solving solutions of equilibrium problems (1.1) and (1.2); see [7 13] and the references therein.
Such reformulations using KKT optimality conditions have been well studied for solving the problems, and after deriving KKT conditions for the above problem we achieve a single-level nonlinear problem.
However, the guided wave propagation problem in an anisotropic spherical curved plate, which has not been studied before, is solved for the first time in this paper.
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