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It is difficult to determine whether the solutions of the initial boundary value problem of nonlocal equation (1.1) will blow up in finite time, since the comparison principle, which is the most effective tool to show blow-up of solutions, is invalid.
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Thus, within the tolerances of MAT for both the government and evacuees, the government can determine whether the solution with MIA is suitable within the population changes according to the relationships among the three factors in Fig. 9.
There have been many methods to choose from when determining whether the solutions to the given evolution problem blow up in finite time or not, for instance, the (first) eigenvalue method, the concavity argument, the comparison method based on maximum principle and other methods based on delicate integration.
However, it is not possible to determine whether the suggested solutions are relevant, as the reviewed articles provide insufficient evidence for the effects of the recommended legal empowerment measures.
To determine whether the heuristic solution gives the best possible sequence from an environmental perspective, an optimisation was also made.
The overall distance is compared with the current radius (line 14 in Algorithm 2) to determine whether the current solution is a better one.
We can also determine whether these solutions are stable, which is model dependent; we need to know the equations.
Besides the joint friction also the joint-stiffness may play a crucial role, since it determines whether attractive solutions in or about the equilibrium set exist.
It is an effective tool to determine whether the set of solutions is a fundamental set or not.
We determine whether the set of solutions is a fundamental set or not according to the Wronskian being invertible or not.
Finally, simple life cycle assessment is introduced to determine whether if the solution is better for the environment than the currently available ones.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com