K-theory

Results: 2930



#Item
41Chern-Simons theory The C-S partition function Feynman calculus gives a perturbation expansion of Z near the flat connections in 1/k. The interaction

Chern-Simons theory The C-S partition function Feynman calculus gives a perturbation expansion of Z near the flat connections in 1/k. The interaction

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Source URL: www.math.uni-hamburg.de

- Date: 2017-07-19 18:27:44
    42Combinatorial Algebra for second-quantized Quantum Theory P. Blasiaka , G.H.E. Duchampb , A.I. Solomonc,d , A. Horzelaa , K.A. Pensonc a H. Niewodnicza´

    Combinatorial Algebra for second-quantized Quantum Theory P. Blasiaka , G.H.E. Duchampb , A.I. Solomonc,d , A. Horzelaa , K.A. Pensonc a H. Niewodnicza´

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    Source URL: www-lipn.univ-paris13.fr

    - Date: 2012-02-13 02:09:14
      43Ten Little Treasures of Game Theory and Ten Intuitive Contradictions Jacob K. Goeree and Charles A. Holt Department of Economics 114 Rouss Hall

      Ten Little Treasures of Game Theory and Ten Intuitive Contradictions Jacob K. Goeree and Charles A. Holt Department of Economics 114 Rouss Hall

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      Source URL: www.people.virginia.edu

      - Date: 2000-09-25 23:06:51
        44Finite part of operator K-theory for groups finitely embeddable into Hilbert space and the degree of non-rigidity of manifolds Shmuel Weinberger and Guoliang Yu∗ Abstract: In this paper, we study lower bounds on the K

        Finite part of operator K-theory for groups finitely embeddable into Hilbert space and the degree of non-rigidity of manifolds Shmuel Weinberger and Guoliang Yu∗ Abstract: In this paper, we study lower bounds on the K

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        Source URL: math.uchicago.edu

        - Date: 2015-01-07 18:10:07
          45Zeros of Polynomials and their Applications to Theory: A Primer Nisheeth K. Vishnoi∗ October 22, 2013 Abstract

          Zeros of Polynomials and their Applications to Theory: A Primer Nisheeth K. Vishnoi∗ October 22, 2013 Abstract

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          Source URL: research.microsoft.com

          - Date: 2013-10-22 06:28:37
            46RIMS Kˆ okyˆ uroku Bessatsu Bx (200x), 000–000 Submodularity and curvature: the optimal algorithm

            RIMS Kˆ okyˆ uroku Bessatsu Bx (200x), 000–000 Submodularity and curvature: the optimal algorithm

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            Source URL: theory.stanford.edu

            - Date: 2016-02-08 10:00:54
              47IEEE TRANSACTIONS ON INFORMATION THEORY, VOL. 47, NO. 5, JULYring [D], with rank G(D) = k . For the purpose of this correspondence, we define the rate k=n convolutional code generated by G(D) as the set Construct

              IEEE TRANSACTIONS ON INFORMATION THEORY, VOL. 47, NO. 5, JULYring [D], with rank G(D) = k . For the purpose of this correspondence, we define the rate k=n convolutional code generated by G(D) as the set Construct

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              Source URL: math.nd.edu

              - Date: 2016-09-06 14:51:44
                48communications in number theory and physics Volume 5, Number 2, 397–600, 2011 Algebraic K-theory of toric hypersurfaces Charles F. Doran and Matt Kerr

                communications in number theory and physics Volume 5, Number 2, 397–600, 2011 Algebraic K-theory of toric hypersurfaces Charles F. Doran and Matt Kerr

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                Source URL: intlpress.com

                - Date: 2011-09-16 20:22:02
                  49A Theory of Employment Guarantees: Contestability, Credibility and Distributional Concerns∗ Arnab K. Basu† Nancy H. Chau‡

                  A Theory of Employment Guarantees: Contestability, Credibility and Distributional Concerns∗ Arnab K. Basu† Nancy H. Chau‡

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                  Source URL: www.arts.cornell.edu

                  - Date: 2009-02-15 10:57:03
                    50THE ALGEBRA AND MODEL THEORY OF TAME VALUED FIELDS FRANZ–VIKTOR KUHLMANN Abstract. A henselian valued field K is called a tame field if its algebraic closure ˜ is a tame extension, that is, the ramification field of t

                    THE ALGEBRA AND MODEL THEORY OF TAME VALUED FIELDS FRANZ–VIKTOR KUHLMANN Abstract. A henselian valued field K is called a tame field if its algebraic closure ˜ is a tame extension, that is, the ramification field of t

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                    Source URL: math.usask.ca

                    - Date: 2014-03-14 23:30:15