Mathematical theory of von Neumann economic models. Report on recent results
Jerzy Łoś (1979)
Colloquium Mathematicae
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Displaying similar documents to “A von Neumann model with an arbitrary number of steps”
Mathematical theory of von Neumann economic models. Report on recent results
Further topics in von Neumann growth model
Marchi, Ezio, Tarazaga, Pablo, Elorza, Enrique (1983-1984)
Portugaliae mathematica
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Von Neumann models and the oeuvre of Jerzy Łoś
Otto Moeschlin (2006)
Banach Center Publications
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The von Neumann minimax theorem revisited
Hichem Ben-El-Mechaiekh, Robert Dimand (2007)
Banach Center Publications
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Modification of the alternating direction implicit method and connections with von Neumann's method
H. Woźniakowski (1971)
Applicationes Mathematicae
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Commutants of von Neumann correspondences and duality of Eilenberg-Watts theorems by Rieffel and by Blecher
Michael Skeide (2006)
Banach Center Publications
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The category of von Neumann correspondences from 𝓑 to 𝓒 (or von Neumann 𝓑-𝓒-modules) is dual to the category of von Neumann correspondences from 𝓒' to 𝓑' via a functor that generalizes naturally the functor that sends a von Neumann algebra to its commutant and back. We show that under this duality, called commutant, Rieffel's Eilenberg-Watts theorem (on functors between the categories of representations of two von Neumann algebras) switches into Blecher's Eilenberg-Watts theorem...
On the Neumann problem with combined nonlinearities
Jan Chabrowski, Jianfu Yang (2005)
Annales Polonici Mathematici
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We establish the existence of multiple solutions of an asymptotically linear Neumann problem. These solutions are obtained via the mountain-pass principle and a local minimization.
Sharpened Forms of an Inequality of Von Neumann.
Ky Fan (1987)
Mathematische Zeitschrift
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Von Neumann solution in general coalition games
Milan Mareš (1986)
Kybernetika
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Kakutani-von Neumann maps on simplexes
Giovanni Panti (2011)
Acta Arithmetica
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Contributions to the Von Neumann Growth Model - Bruckmann, G.; Weber, W.
H. Abele (1977)
Metrika
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Triple derivations on von Neumann algebras
Robert Pluta, Bernard Russo (2015)
Studia Mathematica
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It is well known that every derivation of a von Neumann algebra into itself is an inner derivation and that every derivation of a von Neumann algebra into its predual is inner. It is less well known that every triple derivation (defined below) of a von Neumann algebra into itself is an inner triple derivation. We examine to what extent all triple derivations of a von Neumann algebra into its predual are inner. This rarely happens but it comes close. We prove a (triple)...
Paracommutators of Schatten- von Neumann class S..., 0 < p < 1.
Peng Lizhong (1987)
Mathematica Scandinavica
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On the derivation of a quantum Boltzmann equation from the periodic Von-Neumann equation
François Castella (2010)
ESAIM: Mathematical Modelling and Numerical Analysis
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We present the semi-conductor Boltzmann equation, which is time-reversible, and indicate that it can be formally derived by considering the large time and small perturbing potential limit in the Von-Neumann equation (time-reversible). We then rigorously compute the corresponding asymptotics in the case of the Von-Neumann equation on the Torus. We show that the limiting equation we obtain does not coincide with the physically realistic model. The former is indeed an equation of Boltzmann...
On the Neumann problem with L¹ data
J. Chabrowski (2007)
Colloquium Mathematicae
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We investigate the solvability of the linear Neumann problem (1.1) with L¹ data. The results are applied to obtain existence theorems for a semilinear Neumann problem.