SL2

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1Austin J. Mack* (). The Meaning Behind the Coefficients of the sl2 Weight System of Chord Diagrams. After Vassiliev introduced a natural filtration in the space of finite order knot inv

Austin J. Mack* (). The Meaning Behind the Coefficients of the sl2 Weight System of Chord Diagrams. After Vassiliev introduced a natural filtration in the space of finite order knot inv

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Source URL: jointmathematicsmeetings.org

- Date: 2013-09-18 02:37:52
    2Hand-in Assignment 3 Milan Lopuha¨a To be handed in January 9th , 2017 All vector spaces are over C and finite-dimensional. 1. Let V be the standard representation of sl2 . Decompose the representation into irreducible

    Hand-in Assignment 3 Milan Lopuha¨a To be handed in January 9th , 2017 All vector spaces are over C and finite-dimensional. 1. Let V be the standard representation of sl2 . Decompose the representation into irreducible

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    Source URL: www.math.ru.nl

    Language: English - Date: 2016-12-13 08:12:41
      3Sage Reference Manual: Arithmetic Subgroups of SL2(Z) Release 8.3 The Sage Development Team

      Sage Reference Manual: Arithmetic Subgroups of SL2(Z) Release 8.3 The Sage Development Team

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      Source URL: doc.sagemath.org

      Language: English - Date: 2018-08-04 05:57:43
      4SL2 (Z) KEITH CONRAD 1. Introduction The group SL2 (Z), which lies discretely in SL2 (R), has a role somewhat like that of Z inside of R. It is the most basic example of a discrete nonabelian group. Two particular

      SL2 (Z) KEITH CONRAD 1. Introduction The group SL2 (Z), which lies discretely in SL2 (R), has a role somewhat like that of Z inside of R. It is the most basic example of a discrete nonabelian group. Two particular

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      Source URL: www.math.uconn.edu

      Language: English - Date: 2017-08-14 16:02:25
        5Review of SL2 (R) by Serge Lang Given the formalism of quantum mechanics, the study of those of its laws which are invariant under the Lorentz group inevitably leads to infinite-dimensional representations of both the ho

        Review of SL2 (R) by Serge Lang Given the formalism of quantum mechanics, the study of those of its laws which are invariant under the Lorentz group inevitably leads to infinite-dimensional representations of both the ho

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        Source URL: sunsite.ubc.ca

        Language: English - Date: 2001-05-12 20:21:26
          6HomeworkDetermine all groups of orderLet p be a prime number. What is the order of SL2 (Z/pZ)? 3. What is the index (SL2 (Z) : Γ0 (p))? 4. Realize Z/3Z, Z/4Z and Z/2Z ⊕ Z/2Z as subgroups of GL2 (Z).

          HomeworkDetermine all groups of orderLet p be a prime number. What is the order of SL2 (Z/pZ)? 3. What is the index (SL2 (Z) : Γ0 (p))? 4. Realize Z/3Z, Z/4Z and Z/2Z ⊕ Z/2Z as subgroups of GL2 (Z).

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          Source URL: www.math.nyu.edu

          - Date: 2016-09-29 23:32:24
            7Hasse-Weil zeta function of absolutely irreducible SL2-representations of the figure 8 knot group Shinya Harada∗ 0 Introduction The figure 8 knot K is known as a unique arithmetic knot, i.e., the knot complement S 3 rK

            Hasse-Weil zeta function of absolutely irreducible SL2-representations of the figure 8 knot group Shinya Harada∗ 0 Introduction The figure 8 knot K is known as a unique arithmetic knot, i.e., the knot complement S 3 rK

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            Source URL: staff.miyakyo-u.ac.jp

            Language: English - Date: 2008-10-20 03:04:12
            8Crystal Reports - SL2_ALL.rpt

            Crystal Reports - SL2_ALL.rpt

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            Source URL: results.frielingsdorf-datenservice.de

            Language: German - Date: 2016-05-11 11:22:20
              9Crystal Reports - SL2_ALL.rpt

              Crystal Reports - SL2_ALL.rpt

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              Source URL: results.frielingsdorf-datenservice.de

              Language: German - Date: 2016-05-11 11:22:18
                10783  Documenta Math. A Root Space Decomposition for Finite Vertex Algebras

                783 Documenta Math. A Root Space Decomposition for Finite Vertex Algebras

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                Source URL: documenta.sagemath.org

                Language: English - Date: 2012-11-17 14:03:35