Results 201 to 210 of about 12,815 (241)
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Theorems on Inclusion for Multivalued Mappings
Ukrainian Mathematical Journal, 2014Let \(X,Y\) be Banach spaces and \(F:A\rightrightarrows Y\) a set-valued mapping. A restriction of \(F\) to a subset \(B\) of \(A\) is a set-valued mapping \(F_1: B\rightrightarrows Y\) such that \(F_1(x)\subset F(x)\) for all \(x\in B\) and \(F_1(x)=\emptyset\) for all \(x\in A\setminus B\). One says that \(F\) satisfies the coacute angle condition if,
Zelinskii, Yu. B. +2 more
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Nonlinear and Multivalued Maps
2016Let X and Y be two Banach spaces, let \(D \subseteq X\) be a set, and let \(f: D\longrightarrow Y\) be a map.
Leszek Gasiński +1 more
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Polyhedral Multivalued Mappings: Properties and Applications
Siberian Mathematical Journal, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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APPROXIMATING FIXED POINTS OF MULTIVALUED MAPPINGS
JP Journal of Fixed Point Theory and Applications, 2018Summary: An Ishikawa iteration scheme is used for a pair of multivalued operators to establish a fixed point theorem under \((\psi,\phi)\)-weak contraction.
Gairola, U. C., Krishan, Ram
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Differentiation of Multivalued Mappings. T-Derivative
Ukrainian Mathematical Journal, 2000Summary: We consider several approaches to differentiation of multivalued mappings and introduce a new definition of derivative (\(T\)-derivative) which generalizes the Hukuhara derivative.
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On the Projections of Multivalued Maps
Journal of Optimization Theory and Applications, 1997The problem considered in the paper can be described very roughly as follows. There are given an open set \(\Omega\subset{\mathbb{R}}^n,\) an integer \(m,\) a multivalued map \(\Pi:\Omega\rightarrow 2^{{\mathbb{R}}^{m\times n}}\) and the set \(\Pi'\) of square integrable selections of \(\Pi.\) The author gives sufficient conditions for inclusions of ...
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Mapping genomic loci implicates genes and synaptic biology in schizophrenia
Nature, 2022Vassily Trubetskoy +2 more
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A systemic approach to mapping participation with low-carbon energy transitions
Nature Energy, 2021Jason Chilvers +2 more
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