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But the problem of the asymptotic convergence or divergence of solutions of delayed equations receives permanent attention.
This functional includes an exponential factor, which makes it possible, in the case of instability, to get an estimate of the "divergence" of solutions.
Our results shine new light on how ER homeostasis can be maintained and underscore the fascinating divergence of solutions that different species evolved to achieve this task.
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In the applications of the method to general fluid simulations, the growth of small structures can be sufficiently reproduced, while the divergence of numerical solutions can be suppressed.
Obtaining the converged solution is computationally expensive, mainly because of the exponential divergence of the solution.
This approach calculates solutions with variable time steps to avoid mathematical instability that would lead to divergence of the solution.
Now we try to explain the phenomenon via the divergence of the solution to the system.
Sample trajectory, demonstrating the divergence of the solution, (s=0) (red) and (s=1) (blue).
In addition, the proposed model solves the problem of divergence of the solution at the bubble point pressure.
Moreover, a novel computational framework is developed for the evaluation of bubble point pressure to prevent divergence of the solution when the reservoir conditions change.
The iterative solution procedure of the system of nonlinear equations causes the problems of divergence and multiple solutions.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com