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Inclusions of von Neumann algebras and quantum groupoids III

机译:冯·诺依曼代数和量子类群III的包含

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In a former article, in collaboration with Jean-Michel Vallin, we have constructed two "quantum groupoids" dual to each other, from a depth 2 inclusion of von Neumann algebras M-0 subset of M-1, in such a way that the canonical Jones'tower associated to the inclusion can be described as a tower of successive crossed-products by these two structures. We are now investigating in greater details these structures in the presence of an appropriate modular theory on the basis M-0' boolean AND M-1, and we show how these examples fit with Lesieur's "measured quantum groupoids". (c) 2005 Elsevier Inc. All rights reserved.
机译:在上一篇文章中,我们与让·米歇尔·瓦林(Jean-Michel Vallin)合作,从深度2包含了M-1的冯·诺依曼代数M-0子集,构造了两个互相成对的“量子群曲面”。与包含物相关的规范琼斯塔可以被这两个结构描述为连续叉积的塔。现在,我们在M-0'布尔AND M-1基础上,在适当的模块化理论存在下,对这些结构进行了更详细的研究,并说明了这些示例如何与Lesieur的“测得的量子类群”相吻合。 (c)2005 Elsevier Inc.保留所有权利。

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