2021
DOI: 10.1080/00036811.2021.1940153
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On the parametric elliptical variational-hemivariational inequality problem with applications

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Cited by 1 publication
(2 citation statements)
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“…V , for all q ∈ M. This problem was studied in [6]. (ii) Given (e, z) ∈ E ×Z, if R(w, p, p) ≡ R(p), S (w, p, q) ≡ S (p, q), and Ψ(w, p) ≡ Ψ(p), f (w) ≡ f , then Problem 2.1 reduces to the following problem, which was considered in [20] for finding p * ∈ M(e) such that…”
Section: Preliminaries and Formulationsmentioning
confidence: 99%
See 1 more Smart Citation
“…V , for all q ∈ M. This problem was studied in [6]. (ii) Given (e, z) ∈ E ×Z, if R(w, p, p) ≡ R(p), S (w, p, q) ≡ S (p, q), and Ψ(w, p) ≡ Ψ(p), f (w) ≡ f , then Problem 2.1 reduces to the following problem, which was considered in [20] for finding p * ∈ M(e) such that…”
Section: Preliminaries and Formulationsmentioning
confidence: 99%
“…In 2021, Hung et al [20] studied the Hölder continuity for a parametric elliptical variationalhemivariational inequalities with perturbed constraints (for brevity, PEVHI (C)) applying the nice properties of the regularized gap functions. Besides, Chang et al [6] investigated the existence of an elliptical variational-hemivariational inequality which is formulated by the perturbed parameters in the setting of mappings (for brevity, PEVHI (M)). They also provided an application of PEVHI (M) to a parametric frictional unilateral contact problem.…”
Section: Introductionmentioning
confidence: 99%