Results 1 to 10 of about 48 (45)
Upper Semicontinuity of Solution Maps for a Parametric Weak Vector Variational Inequality
This paper investigates the upper semicontinuity of the solution map for a parametric weak vector variational inequality associated to a v-hemicontinuous and weakly C-pseudomonotone operator.
Z. M. Fang, S. J. Li
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A necessary and sufficient condition for upper hemicontinuous set-valued mappings without compact-values being upper demicontinuous [PDF]
The purpose of this article is to give a characterization of an upper hemicontinuous mapping with non-empty convex values being upper demicontinuous, i.e., we show that an upper hemicontinuous set-valued mapping with non-empty convex values (not necessarily compact-valued) is upper demicontinuous if and only if the set-valued mapping has no interior ...
Yang, Gan-Shang, Yuan, George Xian-Zhi
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A Rogalski-Cornet Type Inclusion Theorem Based on Two Hausdorff Locally Convex Vector Spaces
A Rogalski-Cornet type inclusion theorem based on two Hausdorff locally convex vector spaces is proved and composed of two parts. An example is presented to show that the associated set-valued map in the first part does not need any conventional ...
Yingfan Liu, Youguo Wang
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Results are obtained on existence theorems of generalized bi-quasi-variational inequalities for quasi-semi-monotone and bi-quasi-semi-monotone operators in both compact and non-compact settings.
Chowdhury Molhammad SR, Tarafdar E
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Single Port Robotic Pyeloplasty: early single-center experience. [PDF]
Ditonno F +6 more
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Nonlocal and local models for taxis in cell migration: a rigorous limit procedure. [PDF]
Eckardt M +3 more
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Evolutionarily stable preferences. [PDF]
Alger I.
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On stability analysis for generalized Minty variational-hemivariational inequality in reflexive Banach spaces. [PDF]
Ceng LC, Agarwal RP, Yao JC, Yao Y.
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Metric characterizations for well-posedness of split hemivariational inequalities. [PDF]
Shu QY, Hu R, Xiao YB.
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