Results 31 to 40 of about 823,067 (286)
On Attainability of Optimal Solutions for Linear Elliptic Equations with Unbounded Coefficients
Vìsnik Dnìpropetrovsʹkogo Unìversitetu: Serìâ Modelûvannâ, 2011 We study an optimal boundary control problem (OCP) associated to a linear elliptic equation —div (Vj/ + A(x)Vy) = f describing diffusion in a turbulent flow. The characteristic feature of this equation is the fact that, in applications, the stream matrix
P. I. Kogut, O. P. Kupenko
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Journal of Inequalities and Applications, 2021 This article aims to introduce and analyze the viscosity method for hierarchical variational inequalities involving a ϕ-contraction mapping defined over a common solution set of variational inclusion and fixed points of a nonexpansive mapping on Hadamard
Doaa Filali +4 more
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Convergence rates of variational posterior distributions [PDF]
The Annals of Statistics, 2020 We study convergence rates of variational posterior distributions for nonparametric and high-dimensional inference. We formulate general conditions on prior, likelihood, and variational class that characterize the convergence rates. Under similar "prior mass and testing" conditions considered in the literature, the rate is found to be the sum of two ...
Zhang, Fengshuo, Gao, Chao
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MathematicsThe inverse mixed variational inequality problem comes from classical variational inequality, and it has many applications. In this paper, we propose new algorithms to study the inverse mixed variational inequality problems in Hilbert spaces, and these ...
Chih-Sheng Chuang
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Journal of Function Spaces, 2021 In this article, we consider and study a system of generalized set-valued variational inequalities involving relaxed cocoercive mappings in Hilbert spaces. Using the projection method and Banach contraction principle, we prove the existence of a solution
M. Akram, Aysha Khan, M. Dilshad
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A tool in establishing total variation convergence [PDF]
Proceedings of the American Mathematical Society, 1985 Let X 0 ,
PARTHASARATHY, KR, STEERNEMAN, T
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Some Iterative Methods for Solving Nonconvex Bifunction Equilibrium Variational Inequalities
Journal of Applied Mathematics, 2012 We introduce and consider a new class of equilibrium problems and variational inequalities involving bifunction, which is called the nonconvex bifunction equilibrium variational inequality.
Muhammad Aslam Noor +2 more
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A Class of Nonlinear Fuzzy Variational Inequality Problems
Mathematics, 2019 In this paper, we consider nonlinear variational inequality problems with fuzzy variables. The fuzzy variables were introduced to deal with the variational inequality containing noise for which historical data is not available.
Cunlin Li, Zhifu Jia, Yeong-Cheng Liou
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Inertial hybrid algorithm for variational inequality problems in Hilbert spaces
Journal of Inequalities and Applications, 2020 For a variational inequality problem, the inertial projection and contraction method have been studied. It has a weak convergence result. In this paper, we propose a strong convergence iterative method for finding a solution of a variational inequality ...
Ming Tian, Bing-Nan Jiang
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A finite element method for exterior interface problems
International Journal of Mathematics and Mathematical Sciences, 1980 A procedure is given for the approximate solution of a class of two-dimensional diffraction problems. Here the usual inner boundary conditions are replaced by an inner region together with interface conditions.
R. C. Maccamy, S. P. Marin
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