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A resolvent operator technique for approximate solving of generalized system mixed variational inequality and fixed point problems [PDF]
The main aim of this work is to use the resolvent operator technique to find the common solutions for a generalized system of relaxed cocoercive mixed variational inequality problems and fixed point problems for Lipschitz mappings in Hilbert spaces.
Narin Petrot
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Generalized Resolvents of Symmetric Operators
Mathematical Notes, 2003The Krein formula for generalized resolvents is one of the highlights of the theory of extensions of symmetric operators in Hilbert spaces. In the present paper, the authors give another more general version of such a formula for generalized \(U\)-resolvents of the isometric operator \(V\). Each boundary triple \(\Pi\) of \(\{V,V^{-1}\}\) generates the
Malamud, M. M., Mogilevskii, V. I.
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A Construction for Resolvable Designs and Its Generalizations
Graphs and Combinatorics, 1998The authors generalize a technique to construct resolvable designs as given by \textit{D. K. Ray-Chaudhuri} and \textit{R. M. Wilson} [Survey Combin. Theory, Sympos. Colorado State Univ., Colorado 1971, 361-375 (1973; Zbl 0274.05010)] using free difference families in finite fields. The generalized techniques require free difference families over rings
Sanpei Kageyama, Ying Miao 0001
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Separation of random number generation and resolvability
IEEE Transactions on Information Theory, 2000Summary: We consider the problem of determining when a given source can be used to approximate the output due to any input to a given channel. We provide achievability and converse results for a general source and channel. For the special case of a full-rank discrete memoryless channel, we give a stronger converse result than we can give for a general ...
Karthik Visweswariah +2 more
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Variable-length resolvability for general sources
2017 IEEE International Symposium on Information Theory (ISIT), 2017We introduce the problem of variable-length source resolvability, where a given target probability distribution is approximated by encoding variable-length uniform random numbers, and the asymptotically minimum average length rate of the uniform random numbers, called the (variable-length) resolvability, is investigated.
Hideki Yagi, Te Sun Han
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Time and space resolved methods: general discussion
Faraday Discussions, 2015Jim De Yoreo presented some slides on in situ AFM, TEM, dynamic force spectroscopy (DFS) and optical spectroscopy investigations of nucleation in the calcium carbonate system: The free energy barrier to homogeneous nucleation of calcite calculated within the framework of classical nucleation theory (CNT) is prohibitive, even at concentrations exceeding
Sun, Wenhao +32 more
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Invariant Imbedding as a Generalization of the Resolvent Equation
Journal of Mathematical Physics, 1967Invariant imbedding equations for the Green's function of a general linear operator are shown to derive from a generalization of the resolvent equation of the theory of operators. Two applications are given: the neutron, or photon, transport in an arbitrary finite body, and the quantum-mechanical theory of collision.
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Resolving Structural Ambiguity in Generated Speech
2004Ambiguity in the output is a concern for NLG in general. This paper considers the case of structural ambiguity in spoken language generation. We present an algorithm which inserts pauses in spoken text in order to attempt to resolve potential structural ambiguities.
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General paediatricians and the case of resolving peanut allergy
Pediatric Allergy and Immunology, 2004Children with peanut allergy are almost always advised to avoid nuts for life. There have been recent reports from academic centres that in some cases the allergy might resolve and thus these dietary restrictions can be lifted. To evaluate resolution of peanut allergy in a selected group of children in a general paediatric setting. Children 4–16 yr old
Satyapal, Rangaraj +5 more
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Resolvent Differences for General Obstacles
2006In case of potential perturbations the second resolvent equation transforms the resolvent difference into a product of operators. For obstacle perturbations this behavior is maintained due to Dynkin’s formula. In the present article we study generalized obstacle perturbations, e.g., perturbations by measures with infinite weight.
J. Brasche, M. Demuth
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