Algebras

Results: 1314



#Item
51Associative Algebras: General 16Bxx, 16Lxx, 16Nxx, 16Pxx [1] Noah Arbesfeld and David Jordan, New results on the lower central series quotients of a free associative algebra, J. Algebra), no. 6, 1813–1825. MR

Associative Algebras: General 16Bxx, 16Lxx, 16Nxx, 16Pxx [1] Noah Arbesfeld and David Jordan, New results on the lower central series quotients of a free associative algebra, J. Algebra), no. 6, 1813–1825. MR

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Source URL: magma.maths.usyd.edu.au

Language: English
    52Abelian Varieties and Schemes 14Kxx [1] Nils Bruin, E. Victor Flynn, Josep Gonz´alez, and Victor Rotger, On finiteness conjectures for endomorphism algebras of abelian surfaces, Math. Proc. Cambridge Philos. Soc

    Abelian Varieties and Schemes 14Kxx [1] Nils Bruin, E. Victor Flynn, Josep Gonz´alez, and Victor Rotger, On finiteness conjectures for endomorphism algebras of abelian surfaces, Math. Proc. Cambridge Philos. Soc

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    Source URL: magma.maths.usyd.edu.au

    Language: English
      53New York Journal of Mathematics New York J. Math–408. A reflexivity criterion for Hilbert C ∗-modules over commutative C ∗-algebras

      New York Journal of Mathematics New York J. Math–408. A reflexivity criterion for Hilbert C ∗-modules over commutative C ∗-algebras

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      Source URL: nyjm.albany.edu

      Language: English - Date: 2010-11-12 14:59:12
        54On a family of nilpotent KC-orbits Atlas for Lie Groups Workshop M.I.T. March 23, Introduction : Jordan algebras and degenerate principal series representations

        On a family of nilpotent KC-orbits Atlas for Lie Groups Workshop M.I.T. March 23, Introduction : Jordan algebras and degenerate principal series representations

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        Source URL: www.liegroups.org

        Language: English - Date: 2007-06-25 16:40:28
          55FEIIC International Journal of Engineering and Technology, Vol. 13, No.2, 2016, ppOn Generalized Derivations of finite dimensional Associative algebras

          FEIIC International Journal of Engineering and Technology, Vol. 13, No.2, 2016, ppOn Generalized Derivations of finite dimensional Associative algebras

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          Source URL: ijet.feiic.org

          Language: English - Date: 2017-02-06 21:39:31
            56BASS AND TOPOLOGICAL STABLE RANKS OF COMPLEX AND REAL ALGEBRAS OF MEASURES, FUNCTIONS AND SEQUENCES KALLE MIKKOLA AND AMOL SASANE Abstract. We compute the Bass stable rank and the topological stable rank of several convo

            BASS AND TOPOLOGICAL STABLE RANKS OF COMPLEX AND REAL ALGEBRAS OF MEASURES, FUNCTIONS AND SEQUENCES KALLE MIKKOLA AND AMOL SASANE Abstract. We compute the Bass stable rank and the topological stable rank of several convo

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            Source URL: www.cdam.lse.ac.uk

            Language: English - Date: 2017-04-12 10:30:41
              57A Method to Translate Order-Sorted Algebras to Many-Sorted Algebras Liyi Li and Elsa Gunter Department of Computer Science, University of Illinois at Urbana-Champaign {liyili2,egunter}@illinois.edu

              A Method to Translate Order-Sorted Algebras to Many-Sorted Algebras Liyi Li and Elsa Gunter Department of Computer Science, University of Illinois at Urbana-Champaign {liyili2,egunter}@illinois.edu

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              Source URL: www.cs.ox.ac.uk

              - Date: 2017-09-09 06:01:35
                58New York Journal of Mathematics New York J. Math–60. A proof of the Russo–Dye theorem for J B ∗-algebras Akhlaq A. Siddiqui

                New York Journal of Mathematics New York J. Math–60. A proof of the Russo–Dye theorem for J B ∗-algebras Akhlaq A. Siddiqui

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                Source URL: nyjm.albany.edu

                - Date: 2010-05-15 19:35:28
                  59New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

                  New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

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                  Source URL: nyjm.albany.edu

                  - Date: 2010-11-07 11:28:51
                    60Brief review of basic notions K-Theory Topological K–theory extends to C ∗–algebras: • even: equivalence classes of idempotents p2 = p ∈ M∞(A) := limn Mn(A) addition:

                    Brief review of basic notions K-Theory Topological K–theory extends to C ∗–algebras: • even: equivalence classes of idempotents p2 = p ∈ M∞(A) := limn Mn(A) addition:

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                    Source URL: www.math.umd.edu

                    - Date: 2010-08-04 13:31:38