弗雷歇-冯·诺伊曼定理(Frechet-von Neumann Theorem)是泛函分析中的一个重要定理,它建立了任意Banach空间中的每个有界线性算子都可以表示为两个有界线性算子的乘积。这个定理在算子代数和量子力学等领域有着广泛的应用。 具体来说,对于任意两个Banach空间X和Y,如果T是X到Y的有界线性算子,那么存在两个有界线性算子A和...
“von Neumann定理”,也称为“von Neumann completeness theorem”,是著名的数学定理,它在计算模型、计算机科学和量子力学等领域中有着广泛的应用。 1. von Neumann定理背景 von Neumann定理是由匈牙利学者约翰·冯·诺伊曼(John von Neumann)在20世纪30年代提出的。在此之前,人们通常认为,可以通过计算机程序将任何数学...
We assume that the dimension of V is ≥4 9-semiproducts f on V where 9 is an involutory anti-automorphism on D. (Birkhoff-von Neumann Theorem 5)…Measures and Hilbert Latticesdoi:10.1142/9789814503105_0009G. KalmbachUniversität Ulm, Germany...
von Neumann代数领域4个公开问题 近日, 河北师范大学数学科学学院房军生团队以“On Finite Sums of Projections and Dixmier′s Averaging Theorem for Type Ⅱ1Factors”和“A Stronger Version of Dixmier′s Averaging Theorem and Some Applications...
I came to a certain theorem, and I said it is not proved and it may be difficult. Von Neumann didn't say anything but after five minutes he raised his hand. When I called on him he went to the blackboard and proceeded to write down the proof.After that I was afraid of von ...
1) von Neumann theorem vonNeumann定理 2) Von Neumann law VonNeumann定律 3) von Neumann entropy vonNeumann熵 4) Von Neumann condition VonNeumann条件 1. It is concluded that the difference schema satisfying theVon Neumann conditionis a stable schema,and that,under the consistency condition,such sta...
It’s a theorem of Godel that the next logical step, the description of an object is one class type higher than the object and it’s absolutely necessary; it’s just a matter of complication when you get to this point. … They may easily be in this condition already, where doing a ...
> 管理论文 > von neumann algebras冯诺依曼代数 下载文档 收藏 打印 转格式 100阅读文档大小:213.1K4页xiaoyunerbohe上传于2017-09-07格式:PDF john von neumann’s conception of the minimax theorem a:冯诺依曼的极大极小定理的概念 热度: 冯诺依曼PPT课件 ...
(2003) Nonlocal Hidden-Variable Theories and Quantum Mechanics: An Incompatibility Theorem. Foundations of Physics, 33, 1469-1493. http://dx.doi.org/10.1023/A:1026096313729 [12] Gröblacher, S., Paterek, T., Kaltenbaek, R., Brukner, C., Zukowski, M., Aspelmeyer, M. and Zeilinger,...
Theorem:AJourneyThroughDifferent MathematicalContexts TinneHoffKjeldsen CommunicatedbyJ.Gray 1.Introduction ThefirstpurposeofthispaperistotellthehistoryofJohnvonNeumann’sdevel- opmentoftheminimaxtheoremfortwo-personzero-sumgamesfromhisfirstproofof