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Numerical results showed proposed method converge to the specified answer in a short time.
Because of the stable upwind stencils, the pHCM method converge to the correct solution.
With increase of the number of the unit cell particles, the results of NIAH method converge to a stable value.
We show that, under suitable conditions, the iterates generated by the proposed method converge to a solution of the nonlinear complementarity problem globally and superlinearly.
In Section 3, we prove that the numerical solutions produced by the CSSθ method converge to the true solutions with strong order 1/2.
Comparing both automated techniques, it is found that both simulated annealing and Taguchi's method converge to similar values of the considered performance metrics.
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Furthermore, it can be shown that whenever the method enters the region of local convergence, the method converges to a full step procedure and thus λ → 1 [ 17, 22, 23].
We assume that the method converges to the exact solution of the problem if there is convergence at all.
The method converges to Pareto-optimal points.
Theoretical results ensure that the proposed method converges to a global minimizer.
The proposed method converges to the original value in one cycle in presence of harmonics.
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