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These optimality conditions are solved using the Newton method for the optimal segmental lengths and thicknesses.
Systems of nonlinear equations developed from isotropy conditions are solved analytically to get all possible generators.
The governing equation and boundary conditions are solved using finite difference method.
The governing partial differential equations with imposed boundary conditions are solved for analytic solutions using perturbation technique.
The governing equations with two types of boundary conditions are solved numerically using Bvp4c with MATLAB, respectively.
Here, examples for plates with selected boundary conditions are solved and the exact solutions discussed.
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Equations 17 and 18 together with boundary conditions were solved to fit the experimental axial concentrations.
The same experimental conditions were solved numerically using a commercial finite element code.
This differential equation with variable coefficients, subjected to applicable boundary conditions, was solved numerically using Mathematica.
The system of linear equations resulting from applying the boundary conditions was solved numerically using the LU decomposition method.
The structure of six of the indole based trimers, biocatalytically produced under mildly acid conditions, were solved using X-ray crystallography.
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