Results 11 to 20 of about 75,363 (311)
Local derivation of nest algebras [PDF]
Proceedings of the American Mathematical Society, 1995 We show that every strongly continuous local derivation on a nest algebra is a derivation.
Jun Zhu
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Local derivations on Jordan triples [PDF]
Bulletin of the London Mathematical Society, 2013 R.V. Kadison defined the notion of local derivation on an algebra and proved that every continuous local derivation on a von Neumann algebra is a derivation (Kadison 1990). We provide the analogous result in the setting of Jordan triples.
Michael Mackey, Mackey, Michael
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Local Derivations on Operator Algebras
Journal of Functional Analysis, 1996 A local derivation is a norm continuous linear map \(\delta\) from one Banach algebra \(A\) into an \(A\)-bimodule \(B\) which agrees with some derivation at each point of the algebra. The fundamental question here is under what conditions a local derivation is a derivation. \textit{R. V. Kadison} [J. Algebra 130, No. 2, 494-509 (1990; Zbl 0751.46041)]
Crist, Randall L.
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Derivation of the Probability Density Functions for the Local Joint Flexibility Factors in Axially Loaded Two-Planar Tubular DK-Joints of Offshore Structures [PDF]
, 2023 Probability density functions of the involved random variables are essential for the reliability-based design of offshore structures. The objective of present research was the derivation of probability density function (PDF) for the local joint ...
Ahmadi, Hamid, Mayeli, Vahid
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Detailed derivation of local flux.
, 2021 The full detailed derivation of the flux terms based on local interactions given in the model derivation section. (PDF)
J. E. F. Green (3189057) +4 more
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A space-jump derivation for non-local models of cell-cell adhesion and non-local chemotaxis [PDF]
, 2017 Cellular adhesion provides one of the fundamental forms of biological interaction between cells and their surroundings, yet the continuum modelling of cellular adhesion has remained mathematically challenging. In 2006, Armstrong et al.
Painter, Kevin J. +7 more
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Local derivations on $C^*$-algebras are derivations [PDF]
Transactions of the American Mathematical Society, 2000 A local derivation \(T\) from a \(C^*\)-algebra \(\mathfrak A\) into a Banach bimodule \({\mathfrak X}\) (i.e., a continuous operator \(T:{\mathfrak A}\to{\mathfrak X}\) s.t. for any \(a\in{\mathfrak A}\) there is a derivation \(D_a\) from \({\mathfrak A}\) to \({\mathfrak X}\) with \(D_a(a)=T(a)\)) is actually a derivation. For von Neumann algebras \({
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Evolution of CFD numerical methods and physical models towards a full discrete approach
Comptes Rendus. Mécanique, 2022 The physical models and numerical methodologies of Computational Fluid Dynamics (CFD) are historically linked to the concept of continuous medium and to analysis where continuity, derivation and integration are defined as limits at a point.
Caltagirone, Jean-Paul
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The Correlative Constructions in Turkish
Dilbilim Araştırmaları Dergisi, 2020 In this paper, syntactic derivation of the correlative constructions in modern Turkish is examined within the framework of the Generative Grammar for the first time.
Metin Balpınar
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An alternative derivation of the Dirac operator generating intrinsic Lagrangian local gauge invariance [PDF]
Papers in Physics, 2017 This paper introduces an alternative formalism for deriving the Dirac operator and equation. The use of this formalism concomitantly generates a separate operator coupled to the Dirac operator.
Brian Jonathan Wolk
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