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This nonlinear system can be solved using numerical methods.
The proposed constrained nonlinear optimization problem can be solved using numerical tools such as MATLAB®.
The problem can then be solved using numerical optimization algorithms and a computational fuel cell model.
Equations 6 and 7 represent nonlinear systems with two unknowns, τ and p, which can be solved using numerical methods to get a unique solution.
The governing equations obtained by adopting this technique can be solved using numerical methods by conformal discretization of the domain.
However, general material configurations can be solved using numerical approaches, since exact solutions are only available for simple cases.
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The problem is solved using numerical analysis technique.
In most papers, these equations are solved using numerical methods alike.
The flow equations cast in vorticity-stream function form and the energy equations are solved using numerical methods.
In [11], a power allocation problem for ergodic capacity maximization in relay networks under high SNR regime is solved using numerical methods.
The corresponding flow is turbulent and this problem is solved using numerical simulations until reaching steady-state conditions.
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be identified using numerical
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