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Dive into the research topics where B. V. Bhat is active.

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Featured researches published by B. V. Bhat.


Archive | 1999

Lectures on operator theory

B. V. Bhat; George A. Elliott; Peter Fillmore

C*-algebras: C*-algebras: Definitions and examples C*-algebras: Constructions Positivity in C*-algebras K-theory I Tensor products of C*-algebras Crossed products I Crossed products II: Examples Free products K-theory II: Roots in topology and index theory C*-algebraic K-theory made concrete, or trick or treat with


Archive | 1999

K-theory I

B. V. Bhat; George A. Elliott; Peter Fillmore

2 \times 2


Archive | 1999

C*-algebras: Constructions

B. V. Bhat; George A. Elliott; Peter Fillmore

matrix algebras Dilation theory C*-algebras and mathematical physics C*-algebras and several complex variables von Neumann algebras: Basic structure of von Neumann algebras von Neumann algebras (Type


Archive | 1999

The range of the invariant

B. V. Bhat; George A. Elliott; Peter Fillmore

II_1


Archive | 1999

Relations to minimal models and subfactors

B. V. Bhat; George A. Elliott; Peter Fillmore

factors) The equivalence between injectivity and hyperfiniteness, part I The equivalence between injectivity and hyperfiniteness, part II On the Jones index Introductory topics on subfactors The Tomita-Takesaki theory explained Free products of von Neumann algebras Semigroups of endomorphisms of


Archive | 1999

C*-algebraic K-theory made concrete, or trick or treat with 2×2 matrix algebras

B. V. Bhat; George A. Elliott; Peter Fillmore

\mathcal{B}(H)


Archive | 1999

Simple AI-algebras and the range of the invariant

B. V. Bhat; George A. Elliott; Peter Fillmore

Classification of C*-algebras AF-algebras and Bratteli diagrams Classification of amenable C*-algebras I Classification of amenable C*-algebras II Simple AI-algebras and the range of the invariant Classification of simple purely infinite C*-algebras I Hereditary subalgebras of certain simple non real rank zero C*-algebras: Preface Introduction The isomorphism theorem The range of the invariant Bibliography Paths on Coxeter diagrams: From platonic solids and singularities to minimal models and subfactors: Preface/Acknowledgements The Kauffman-Lins recoupling theory Graphs and connections An extension of the recoupling model Relations to minimal models and subfactors Bibliography.


Archive | 1999

Basic structure of von Neumann algebras

B. V. Bhat; George A. Elliott; Peter Fillmore


Archive | 1999

von Neumann algebras (Type ₁ factors)

B. V. Bhat; George A. Elliott; Peter Fillmore


Archive | 1999

Introductory topics on subfactors

B. V. Bhat; George A. Elliott; Peter Fillmore

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