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Golbabai and Javidi[13] developed a numerical method based on Chebyshev polynomials and local interpolating functions for solving one-dimensional parabolic PDEs subject to nonclassical conditions.
A numerical method based on the boundary integral equation is proposed for the point location problem.
Solutions for various problems are found and compared with a numerical method based on impulse variables.
A numerical method based on a boundary integral formulation and a matched asymptotic expansion is developed.
For fibers with arbitrary cross-sections a numerical method based on Gauss quadrature is applied.
A numerical method based on Green's function to handle the vibration characteristics problem of a rotating composite beam is developed.
A numerical method based on asymptotic homogenization theory is presented for the design of lattice materials against fatigue failure.
In this paper we present a numerical method based on oriented splines for the numerical simulation of semi-deformable tubes.
We use a numerical method based on finite-difference analogues of fundamental conservation laws for solving atmospheric hydrodynamic equations.
We construct a numerical method based on this semiclassical approach and validate the model using two numerical examples.
For large periodic excitation a numerical method based on the Floquet theory is used to extend the stability boundaries.
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