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In [4], Khanh and Luu proved the upper semicontinuity of the solution set map for two classes of parametric vector quasivariational inequalities.
Finally, according the raw pixel intensity values and the sets they belong to, a semantic set map for one face block can be obtained.
In [7], Li et al. established the upper semicontinuity property of the solution set map for a perturbed generalized vector quasivariational inequality problem and also obtained the lower semicontinuity property of the solution set map for a perturbed classical scalar variational inequality.
In [6], Li and Chen obtained the closedness and upper semicontinuity of the solution set map for a parametric weak vector variational inequality under weaker conditions than those assumed in [9].
In [9], Cheng and Zhu investigated the upper and lower semicontinuities of the solution set map for a parameterized weak vector variational inequality in a finite dimensional Euclidean space by using a scalarization method.
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Now, we need only to present stability theorem for the solution set mapping for (GSVQEP II).
The stability analysis of the solution set maps for the parametric (VVI) problem is of considerable interest amongst researchers in the area.
To the best of our knowledge, the first lower stability results of the solution set map based on the density of the solution set mapping for a parametric lexicographic vector equilibrium problem have been established by Shi-miao et al. [21].
Some results on the semicontinuity of the solution set maps for the parametric (VVI) problem with the parameter perturbed in the space of parameters are now available in the literature.
(D ) MOHCA-seq data set (proximity map) for P4 P6.
Probe sets mapping information for all identified transporters were imported into the MTDB database to facilitate web searches and displays.
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