On rings of operators. ii
WebON RINGS OF OPERATORS. II 209 The appendix deals with the possibility of considering M (in the case (III)) as a system of matrices with continuously spread rows and columns. … Web4 de ago. de 2011 · Murray F J, von Neumann J. On rings of operators. Ann of Math, 1936, 37: 116–229. Article MathSciNet Google Scholar Murray F J, von Neumann J. On rings of operators II. Trans Amer Math Soc, 1937, 41: 208–248. Article MathSciNet Google Scholar Murray F J, von Neumann J. On rings of operators IV.
On rings of operators. ii
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WebIf II is a ^representation of a UHF algebra, 21, on a Hilbert space, then the von Neumann ring, R = {11(81)}", generated by the represen tation algebra, 11(21), has the property that R is the strong closure of an increasing sequence of type (Iw) factors. Von Neumann rings with this property will be called hyperfinite rings. It is clear that every WebOperator Algebras The impact of Operator Algebras A monumental series F. J. Murray, J. von Neumann, On rings of operators. Ann. of Math. (2) 37 (1936), no. 1, 116–229.
Web27 de abr. de 2012 · In ref. 1, J. von Neumann initiates the subject of von Neumann algebras (which he refers to as “rings of operators”) and proves what is the most fundamental theorem of the subject, his celebrated “double commutant theorem.”That theorem is, in effect, an infinite-dimensional version of Schur’s lemma. The complex … WebON RINGS OF OPERATORS. II 209 The appendix deals with the possibility of considering M (in the case (III)) as a system of matrices with continuously spread rows and columns. We will use the notations, definitions, and results of our paper On rings of operators, quoted above, throughout this paper. We will quote it, whenever necessary, as R.O.
Web25 de jul. de 2009 · Algebraic quantum mechanics is an abstraction and generalization of the Hilbert space formulation of quantum mechanics due to von Neumann [5]. In fact, … WebON RINGS OF OPERATORS. III BY J. V. NEUMANN (Received June 14, 1939) INTRODUCTION 1. In two earlier papers ((1), (2)), F. J. Murray and the author …
WebOn Rings of Operators. II by F. J. Murray, J. von Neumann published in Transactions of the American Mathematical Society
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