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Works cited by this work

21 works

Work: Ring isomorphisms of Murray–von Neumann algebras

  1. A Non-Commutative Extension of Abstract Integration

    I. E. Segal

    Article195362 citations
    ABI

  2. Notes on non-commutative integration

    Edward Nelson

    Article197459 citations
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  3. C[*]-algebras and W[*]-algebras

    正一郎 境

    Book197141 citations
    ABI

  4. Structure of derivations on various algebras of measurable operators for type I von Neumann algebras

    Sergio Albeverio, Sh. A. Ayupov, Karimbergen Kudaybergenov

    ArticleAdvanced Operator Algebra ResearchJournal of Functional Analysis200834 citations
    ABI

  5. Automorphisms and Derivations on a Universally Complete Complex f-Algebra

    A. G. Kusraev

    Article200624 citations
    ABI

  6. C*-Algebras and W*-Algebras

    Shôichirô Sakai

    Book199819 citations
    ABI

  7. Banach Algebras and Automatic Continuity

    H. G. Dales

    Book200114 citations
    ABI

  8. Fundamentals of the Theory of Operator Algebras

    Richard V. Kadison, J. R. Ringrose

    Book199214 citations
    ABI

  9. A note on derivations of Murray–von Neumann algebras

    Richard V. Kadison, Zhe Liu

    Article201413 citations
    ABI

  10. On the algebra of measurable operators for a general $AW^{\ast}$-algebra, II

    Kazuyuki Saitô

    Article197112 citations
    ABI

  11. Normed Köthe spaces: A non-commutative viewpoint

    Peter G. Dodds, B. de Pagter

    Article201311 citations
    ABI

  12. Automorphisms of central extensions of type I von Neumann algebras

    Sergio Albeverio, Shavkat Ayupov, Karimbergen Kudaybergenov +1

    ArticleAdvanced Operator Algebra ResearchStudia Mathematica20116 citations
    ABI

  13. An F-space Sampler

    N. J. Kalton, N. T. Peck, James W. Roberts

    Book19845 citations
    ABI

  14. Lattice isomorphisms between projection lattices of von Neumann algebras

    Michiya Mori

    Article20205 citations
    ABI

  15. Interpolation between $$L_0({\mathcal M},\tau )$$ L 0 ( M , τ ) and $$L_\infty ({\mathcal M},\tau )$$ L ∞ ( M , τ )

    J. Huang, F. Sukochev

    Article20194 citations
    ABI

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    Other3 citations
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    Other2 citations
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    Other1 citations
    ABI

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    Other1 citations
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    Other1 citations
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    Other1 citations
    ABI