Search Results - Pitts, David R

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  1. 1
    Regular Ideals, Ideal Intersections, and Quotients

    Regular Ideals, Ideal Intersections, and Quotients by Brown, Jonathan H., Fuller, Adam H., Pitts, David R., Reznikoff, Sarah A.

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  2. 2
    Corrigendum: Von Neumann algebras and extensions of inverse semigroups

    Corrigendum: Von Neumann algebras and extensions of inverse semigroups by Donsig, Allan P., Fuller, Adam H., Pitts, David R.

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  3. 3
    Cartan Triples

    Cartan Triples by Donsig, Allan P, Fuller, Adam H, Pitts, David R

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  4. 4
    Norming algebras and automatic complete boundedness of isomorphisms of operator algebras

    Norming algebras and automatic complete boundedness of isomorphisms of operator algebras by Pitts, David R.

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  5. 5
    Von Neumann Algebras and Extensions of Inverse Semigroups

    Von Neumann Algebras and Extensions of Inverse Semigroups by Donsig, Allan P., Fuller, Adam H., Pitts, David R.

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  6. 6
    Corrigendum to “Structure for regular inclusions. II: Cartan envelopes, pseudo-expectations and twists” [J. Funct. Anal. 281 (1) (2021) 108993]

    Corrigendum to “Structure for regular inclusions. II: Cartan envelopes, pseudo-expectations and twists” [J. Funct. Anal. 281 (1) (2021) 108993] by Pitts, David R.

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  7. 7
    Structure for regular inclusions. II: Cartan envelopes, pseudo-expectations and twists

    Structure for regular inclusions. II: Cartan envelopes, pseudo-expectations and twists by Pitts, David R.

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  8. 8
    STRUCTURE FOR REGULAR INCLUSIONS. I

    STRUCTURE FOR REGULAR INCLUSIONS. I by PITTS, DAVID R.

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  9. 9
    Exotic ideals in free transformation group C∗$\mathbf {C}^$‐algebras

    Exotic ideals in free transformation group C∗$\mathbf {C}^$‐algebras by Exel, Ruy, Pitts, David R., Zarikian, Vrej

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  10. 10
    Unique pseudo-expectations for $C^{}$-inclusions

    Unique pseudo-expectations for $C^{}$-inclusions by Pitts, David R., Zarikian, Vrej

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  11. 11
    Global Existence and Non-existence Theorems for Nonlinear Wave Equations

    Global Existence and Non-existence Theorems for Nonlinear Wave Equations by Pitts, David R., Rammaha, Mohammad A.

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  12. 12
    Corrigendum to “intermediate C-algebras of Cartan embeddings”

    Corrigendum to “intermediate C-algebras of Cartan embeddings” by Brown, Jonathan, Exel, Ruy, Fuller, Adam, Pitts, David, Reznikoff, Sarah

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  13. 13
    Intermediate C-algebras of Cartan embeddings

    Intermediate C-algebras of Cartan embeddings by Brown, Jonathan, Exel, Ruy, Fuller, Adam, Pitts, David, Reznikoff, Sarah

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  14. 14
    Erratum to: The algebraic structure of non-commutative analytic Toeplitz algebras

    Erratum to: The algebraic structure of non-commutative analytic Toeplitz algebras by Davidson, Kenneth R., Pitts, David R.

    Published in Mathematische annalen
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  15. 15
    Normalizers and Approximate Units for Inclusions of C-Algebras

    Normalizers and Approximate Units for Inclusions of C-Algebras by Pitts, David R

    Published in arXiv.org
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  16. 16
    INVARIANT SUBSPACES AND HYPER-REFLEXIVITY FOR FREE SEMIGROUP ALGEBRAS

    INVARIANT SUBSPACES AND HYPER-REFLEXIVITY FOR FREE SEMIGROUP ALGEBRAS by DAVIDSON, KENNETH R., PITTS, DAVID R.

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  17. 17
    Absolutely continuous representations and a Kaplansky density theorem for free semigroup algebras

    Absolutely continuous representations and a Kaplansky density theorem for free semigroup algebras by Davidson, Kenneth R., Li, Jiankui, Pitts, David R.

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  18. 18
    Irreducible Maps and Isomorphisms of Boolean Algebras of Regular Open Sets and Regular Ideals

    Irreducible Maps and Isomorphisms of Boolean Algebras of Regular Open Sets and Regular Ideals by Pitts, David R

    Published in arXiv.org
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  19. 19
    The algebraic structure of non-commutative analytic Toeplitz algebras

    The algebraic structure of non-commutative analytic Toeplitz algebras by Davidson, Kenneth R., Pitts, David R.

    Published in Mathematische annalen
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  20. 20
    COORDINATE SYSTEMS AND BOUNDED ISOMORPHISMS

    COORDINATE SYSTEMS AND BOUNDED ISOMORPHISMS by DONSIG, ALLAN P., PITTS, DAVID R.

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