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Normal element

  • Appendix A. Measure and Integration

    Appendix A. Measure and Integration

  • The Index of Normal Fredholm Elements of C* -Algebras

    The Index of Normal Fredholm Elements of C* -Algebras

  • C*-Algebraic Spectral Sets, Twisted Groupoids and Operators

    C*-Algebraic Spectral Sets, Twisted Groupoids and Operators

  • Arxiv:1909.02676V3 [Math.DG] 25 Jul 2021 Elsetu Jcb Arcshv Ipera Pcrm.Mor a of Spectrum)

    Arxiv:1909.02676V3 [Math.DG] 25 Jul 2021 Elsetu Jcb Arcshv Ipera Pcrm.Mor a of Spectrum)

  • Self-Adjoint Semigroups with Nilpotent Commutators ∗ Matjaž Omladiˇc A, ,1, Heydar Radjavi B,2

    Self-Adjoint Semigroups with Nilpotent Commutators ∗ Matjaž Omladiˇc A, ,1, Heydar Radjavi B,2

  • Chapter 2 C -Algebras

    Chapter 2 C -Algebras

  • Dilations on Locally Hilbert Spaces

    Dilations on Locally Hilbert Spaces

  • Class Notes, Functional Analysis 7212

    Class Notes, Functional Analysis 7212

  • Toroidal Matrix Links: Local Matrix Homotopies and Soft Tori

    Toroidal Matrix Links: Local Matrix Homotopies and Soft Tori

  • Approximation with Normal Operators with Finite Spectrum, and an Elementary Proof of a Brown–Douglas–Fillmore Theorem

    Approximation with Normal Operators with Finite Spectrum, and an Elementary Proof of a Brown–Douglas–Fillmore Theorem

  • Arxiv:1605.06590V2 [Math.OA] 22 Jun 2016

    Arxiv:1605.06590V2 [Math.OA] 22 Jun 2016

  • A Continuous Geometry As a Mathematical Model for Quantum Mechanics

    A Continuous Geometry As a Mathematical Model for Quantum Mechanics

  • Algebraic Approach to Quantum Theory: a Finite-Dimensional Guide

    Algebraic Approach to Quantum Theory: a Finite-Dimensional Guide

  • The Spectral Theorem for Unbounded Self-Adjoint Operators and Nelson's

    The Spectral Theorem for Unbounded Self-Adjoint Operators and Nelson's

  • Spectrum and Related Sets: a Survey

    Spectrum and Related Sets: a Survey

  • A Differential Equation for Diagonalizing Complex Semisimple

    A Differential Equation for Diagonalizing Complex Semisimple

  • Lecture Notes on the Spectral Theorem

    Lecture Notes on the Spectral Theorem

  • On Single Commutators in Ii1–Factors

    On Single Commutators in Ii1–Factors

Top View
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  • C –Algebras (A, K·Ka, ∗) and (B, K·Kb, ∗), We Want to Construct C∗–Norms on the Algebraic Tensor Product a ⊗ B
  • Notes on Operator Algebras
  • On Spectral Theorem
  • Linear Functional Analysis (Chapters 8 and 9) Joan Cerd`A
  • Borel Functional Calculus and Some Applications
  • Math 261Y: Von Neumann Algebras (Lecture 17)
  • Maximal and Reduced Roe Algebras of Coarsely Embeddable Spaces
  • The Basics of C∗-Algebras
  • C -Algebraic Methods in Spectral Theory
  • Lecture Notes on C -Algebras
  • Chapter X the Spectral Theorem of Gelfand
  • Notes on Operator Algebras
  • Functional Analysis: Spectral Theory
  • Notes on Banach Algebras and Functional Calculus∗
  • Quantum Correlations and Causal Structures Mohamed Issam Ibnouhsein
  • Lectures on C*-Algebras


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