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In this article, we present a numerical method to numerically solve a time-fractional convection diffusion equation.
Due to the presence of these layers, classical numerical methods are not appropriate to numerically solve singularly perturbed problems.
In this section, we numerically solve the model.
We also numerically solve the problem with (h = 0.01), (tau = h ^{2}), and (T=10).
For finding an optimal value of λ n, we need to numerically solve Eq. (28).
In addition, this algorithm is developed to numerically solve the two-dimensional NLSEs.
We can numerically solve Eq. (32) to find the optimized value of λ n.
We then numerically solve the optimization problem using a conventional solver (steps 16 17).
The aim of this section is to numerically solve (13) for different values of the parameters.
Approximate dynamic programming (ADP) commonly employs value function approximation to numerically solve complex dynamic programming problems.
An implicit pressure explicit composition method is adopted to numerically solve the coupled model.
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