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we have the following proposition regarding the uniqueness of the NE.
This raises an important question regarding the uniqueness of the normal compression line (NCL) for sands (e.g. [22]).
A result regarding the uniqueness of solution to the problem ({mathcal {P}}) is given in the next theorem.
Now we state the result (proof is analogous to that of [[9], Theorem 5]); regarding the uniqueness of tripled coincidence points which extends [[9], Theorem 5].
On the one hand, the sizes of the inter-relationships, give rise to the question regarding the uniqueness of each of the competence measures.
In this section, we state and prove the results regarding the uniqueness of a point of coincidence, coincidence point and common fixed point corresponding to previous results.
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As for most differential equations, the Lipschitz condition is a popular assumption as regards the uniqueness of the local solution.
Therefore, the difficulty encountered regarding the non-uniqueness of the initial magnetization is avoided for situations in which conditions (i) and (ii) are met.
A series of runs of 2D and 3D ISM were also used to study the convergence behavior regarding the non-uniqueness issue of inversion, and multiple converged results were robustly achieved.
Now, we prove the following result regarding the existence and uniqueness of a solution of problem (16) in the presence of a lower solution or an upper solution.
In this paper, we investigated some problem of an impulsive random differential system under various assumptions on the right hand-side nonlinearity, and we obtained a number of new results regarding the existence and uniqueness of mild solutions.
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