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Quantitative K-theory for Banach algebras

机译:Banach代数的定量K理论

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Quantitative (or controlled) K-theory for C*-algebras was used by Guoliang Yu in his work on the Novikov conjecture, and later developed more formally by Yu together with Herve Oyono-Oyono. In this paper, we extend their work by developing a framework of quantitative K-theory for the class of algebras of bounded linear operators on subquotients (i.e., subspaces of quotients) of L-p spaces. We also prove the existence of a controlled Mayer-Vietoris sequence in this framework. (C) 2017 Elsevier Inc. All rights reserved.
机译:Guoliang Yu在他对Novikov猜想的工作中使用了C * -algebras的定量(或受控)K-理论,后来由Yu与Herve Oyono-Oyono一起开发的更正式。 在本文中,我们通过开发L-P空间的次管(即“推源子类别)的有界线性运算符的类别的数量K-理论框架来扩展他们的工作。 我们还证明了该框架中受控Mayer-Vietoris序列的存在。 (c)2017年Elsevier Inc.保留所有权利。

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