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A hybrid solution approach, combining the ε-constraint and Lagrangian relaxation methods, is developed to solve the proposed model.
A simple and easily implementable numerical scheme using explicit finite difference methods is developed to solve the discontinuous partial differential equations.
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Some numerical methods are developed to solve the fractional ordinary differential equations.
Two multgrid methods are developed to solve the resulting sparse linear systems.
A customized APG method is developed to solve the optimization problem effectively.
Based on this model a unified method is developed to solve the constraint equations.
A fast and distributed algorithm based on the quasi-Newton method is developed to solve the aforementioned problem.
A powerful analytical method is developed to solve the functionally graded magnetoelectroelastic planar problem.
A new spectral method is developed to solve the unbounded rough surface scattering problem.
A high-order photon Monte Carlo method is developed to solve the radiative transfer equation.
A dynamic programming method and a low-cost greedy method are developed to solve the problem.
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