Results 51 to 60 of about 1,598 (299)
Maximality of the sum of the monotone operator of type (FPV) and a maximal monotone operator
, 2014 Here, question raised by Borwein and Yao has been settled by establishing that the sum of two maximal monotone operators A and B is maximal monotone with the condition that A is of type (FPV) and satisfies Rockafellar's constraints qualification. Also we have proved that A+B is of type (FPV) without assuming convexity on the domain of A.
Pattanaik, S. R., Pradhan, D. K.
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A Generalized Convexity and Inequalities Involving the Unified Mittag–Leffler Function
Axioms, 2023 This article aims to obtain inequalities containing the unified Mittag–Leffler function which give bounds of integral operators for a generalized convexity. These findings provide generalizations and refinements of many inequalities. By setting values of
Ghulam Farid +4 more
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Monotonicity of radially symmetric supersolutions for polyharmonic-type operators
Differential and Integral Equations, 2002 In this work, we prove some "precise properties" for radially symmetric supersolutions for polyharmonic operators with zero Dirichlet boundary conditions. As a consequence, we prove that they are strictly monotone functions of the radius.
Ge, Yuxin, Ye, Dong
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On the local boundedness of maximal H-monotone operators
, 2017 In this paper we prove that maximal H-monotone operators T: Hn ⇉ V1 whose domain is all the Heisenberg group Hn are locally bounded. This implies that they are upper semicontinuous.
Balogh, Zoltan +5 more
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An Inexact Proximal-Type Method for the Generalized Variational Inequality in Banach Spaces
Journal of Inequalities and Applications, 2008 We investigate an inexact proximal-type method, applied to the generalized variational inequality problem with maximal monotone operator in reflexive Banach spaces.
J. C. Yao, G. Mastroeni, L. C. Ceng
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Demonstratio Mathematica, 2023 The primary goal of this research is to investigate the approximate numerical solution of variational inequalities using quasimonotone operators in infinite-dimensional real Hilbert spaces.
Rehman Habib ur +4 more
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On the Property of Monotonic Convergence for Multivariate Bernstein-Type Operators
Journal of Approximation Theory, 1995 The authors mention first that many sequences \((L_ n)\) of one- dimensional linear positive operators satisfy the monotonicity property: \(L_ nf \geq L_{n + 1}f\), if \(f\) is a convex function. For example, in the case of Bernstein polynomials \(B_ nf\), by using expressions, in terms of second-order divided differences, for the remainder term and ...
Adell, J.A., Delacal, J., Sanmiguel, M.
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Weak and strong convergence theorems for relatively nonexpansive mappings in Banach spaces
Fixed Point Theory and Applications, 2004 We first introduce an iterative sequence for finding fixed points of relatively nonexpansive mappings in Banach spaces, and then prove weak and strong convergence theorems by using the notion of generalized projection.
Wataru Takahashi, Shin-ya Matsushita
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Stochastic monotonicity and duality for one-dimensional Markov processes [PDF]
, 2011 The theory of monotonicity and duality is developed for general one-dimensional Feller processes, extending the approach from [11]. Moreover it is shown that local monotonicity conditions (conditions on the Lévy kernel) are sufficient to prove the well-
Kolokoltsov, V. N. (Vasiliĭ Nikitich)
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Advanced Engineering Materials, EarlyView.Disordered (Fe50Co50)1−xPtx thin films exhibit a pronounced anomalous Nernst effect (ANE) with a strong composition dependence on both rigid and flexible substrates. The transverse thermoelectric response peaks near 22.5 at.% Pt, accompanied by enhanced αxy/σxy scaling, thermal transport, and ANE sensitivity.
Mojtaba Mohammadi +2 more
wiley +1 more source