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After a few iterations, the iterative solutions could present the non-convergence phenomena, such as periodic oscillation, bifurcation, and even chaos.
Figure 2 Iterative solutions of (PMM) and (PM).
Figure 1 Iterative solutions of (PMMD), (PMD) and (MI).
Iterative solutions are then presented for the resulted ODE systems.
Applications to process engineering are presented, including the use of Wegstein's method for iterative solutions.
Finally, the iterative solutions of PDFP are always feasible, which could be useful in practice.
The convergence rates of the discussed iterative solutions above are shown in Figure 5.
Now, we show the existence of iterative solutions of variational inequalities.
In this paper, we overcome this difficulty and also get its iterative solutions.
Then we apply these results to iterative solutions of a system of linear equations.
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The iterations are based on weighted norm minimization of the dependent variable with the weights being a function of the preceding iterative solutions[21, 22].
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