Results 321 to 330 of about 4,375,993 (379)
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Nonsmooth variational inequalities on Hadamard manifolds
Applicable Analysis, 2018Nonsmooth variational inequality problem (NVIP) and Minty nonsmooth variational inequality problem (MNVIP) in terms of a bifunction are considered in the setting of Hadamard manifolds.
Q. Ansari, Monirul Islam, Jen-Chih Yao
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Generalized variational inequalities and generalized quasi-variational inequalities
Applied Mathematics and Mechanics, 1993zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On Noncoercive Variational Inequalities
SIAM Journal on Numerical Analysis, 2014We consider variational inequalities with different trial and test spaces and a possibly noncoercive bilinear form. Well-posedness is shown under general conditions that are, e.g., valid for the space-time variational formulation of parabolic variational inequalities.
Glas, Silke, Urban, Karsten
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Subgradient Extragradient Method with Double Inertial Steps for Variational Inequalities
Journal of Scientific Computing, 2022Yonghong Yao, O. Iyiola, Y. Shehu
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Convergences for variational inequalities and generalized variational inequalities
1997Summary: Let \(E\) be a topological vector space and consider, for any \(n\in\mathbb{N}\), the variational inequality: find \(u\in E\) such that \(f_n(u,w)+ \phi_n(u)\leq\phi_n(w)\) for any \(w\in E\), where \(f_n: E\to\mathbb{R}\) and \(\phi_n: E\to\mathbb{R}\cup\{+\infty\}\).
LIGNOLA, MARIA BEATRICE+1 more
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On Continuation for Variational Inequalities
SIAM Journal on Numerical Analysis, 1987A predictor-corrector type method for the continuation along solution branches of nonlinear variational inequalities of the form \(a(u_ 0,u- u_ 0)\geq \lambda_ 0(F(u_ 0),u-u_ 0)\) is presented. On the basis of recent analytical results and previous work of the author this method is proposed for a class of obstacle problems. Numerical results are given.
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Strong convergence results for quasimonotone variational inequalities
Mathematical Methods of Operations Research, 2022T. O. Alakoya, O. Mewomo, Y. Shehu
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On Generalized Variational Inequalities
2007In this paper we illustrate the connections between generalized variational inequalities (GVI) and other mathematical models: optimization, complementarity, inclusions, dynamical systems. In particular, we analyse relationships between existence theorems of solutions of GVI and existence theorems of equilibrium points of inclusions and projected ...
PAPPALARDO, MASSIMO, PANICUCCI B.
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On some noncoercitive variational inequalities
Ukrainian Mathematical Journal, 2001???????????????????? ?????????????? ?????? ?????????????????? ???? ???????????????????????? ????????'?????????? ???????????????????????????? ?????????????????????? ??????????????????????.
A. GALLO+2 more
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G-Convergence for elliptic equations, variational inequalities and quasi-variational inequalities [PDF]
We give a general view of the results recently obtained onG-convergence and homogeneisation for elliptic equations, variational inequalities and quasi-variational inequalities and quasi-variational inequalities.
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