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Strong convergence theorems for maximal monotone mappings in Banach spaces
Journal of Mathematical Analysis and Applications, 2008 The main purpose of this paper is to provide both implicit and explicit iterative schemes which converge strongly. The framework includes maximal monotone operators defined on real Banach spaces. These abstract result are then applied in the qualitative analysis of some classes of convex minimization problems.
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On the maximal monotonicity of subdifferential mappings [PDF]
Pacific Journal of Mathematics, 1970 openaire +3 more sources
Abstract and Applied Analysis, 2010 Let E be a smooth Banach space with a norm ∥·∥. Let V(x, y) = ∥x∥2 + ∥y∥2 − 2〈x, Jy〉 for any x, y ∈ E, where 〈·, ·〉 stands for the duality pair and J is the normalized duality mapping. With respect to this bifunction V(·, ·), a generalized nonexpansive mapping and a V‐strongly nonexpansive mapping are defined in E.
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Continuity of maximal monotone sets in Banach space
, 1974 R. Showalter
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Degree of mapping for nonlinear mappings of monotone type: Densely defined mapping.
Proceedings of the National Academy of Sciences of the United States of America, 1983 F. Browder
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Peierls Bounds from Toom Contours. [PDF]
J Theor ProbabSwart JM, Szabó R, Toninelli C.
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b -Hurwitz numbers from refined topological recursion. [PDF]
Math AnnKumar Chidambaram N +2 more
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Area Law for the Entanglement Entropy of Free Fermions in Nonrandom Ergodic Field. [PDF]
Entropy (Basel)Pastur L, Shamis M.
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