Unimodular lattice

Results: 29



#Item
1Mathematics / Geometry / Mathematical analysis / Analytic number theory / Modular forms / Lattice points / Quadratic forms / Lattice / Unimodular lattice / Modular group / Compactification / Orbifold

215 Documenta Math. The Hirzebruch-Mumford Volume for the Orthogonal Group and Applications

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Source URL: www.math.uiuc.edu

Language: English - Date: 2007-06-18 16:36:03
2Lattice points / Quadratic forms / Analytic number theory / Analytic geometry / Modular forms / Lattice / Unimodular lattice / Divisor / Eisenstein series / E8 lattice

1 Documenta Math. Hirzebruch-Mumford Proportionality and Locally Symmetric Varieties of Orthogonal

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Source URL: www.math.uiuc.edu

Language: English - Date: 2009-02-25 10:06:58
3Analytic number theory / Modular forms / Lattice points / Quadratic forms / Lattice / Unimodular lattice / Modular group / Compactification / Orbifold / Modular curve

215 Documenta Math. The Hirzebruch-Mumford Volume for the Orthogonal Group and Applications

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Source URL: documenta.sagemath.org

Language: English - Date: 2007-06-18 16:36:03
4

An even unimodular 72-dimensional lattice of minimum 8. Gabriele Nebe Lehrstuhl D f¨ ur Mathematik, RWTH Aachen UniversityAachen, Germany

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Source URL: www.math.rwth-aachen.de

Language: English - Date: 2011-02-25 09:08:32
    5Algebra / 21642 Kominers / Unimodular lattice / Unimodular / Lattice / En / 4R / Abstract algebra / Lie groups / Group theory

    Journal de Th´eorie des Nombres de Bordeaux), 365–371 Configurations of rank-40r extremal even unimodular lattices (r = 1, 2, 3) par Scott Duke KOMINERS et Zachary ABEL

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    Source URL: almira.math.u-bordeaux.fr

    Language: English - Date: 2009-01-21 05:49:27
    6Lie groups / Quadratic forms / Lattice points / Analytic number theory / Unimodular lattice / Lattice / Modular form / Unimodular / Quintic function / Algebra / Abstract algebra / Mathematics

    arXiv:0710.5799v2 [math.NT] 10 DecCONFIGURATIONS OF RANK-40r EXTREMAL EVEN UNIMODULAR LATTICES (r = 1, 2, 3) SCOTT DUKE KOMINERS AND ZACHARY ABEL Abstract. We show that if L is an extremal even unimodular lattice

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    Source URL: zacharyabel.com

    Language: English - Date: 2012-12-19 11:02:06
    7Lie groups / Algebraic structures / Mathematical structures / Group theory / Lattice / Vector space / Principal homogeneous space / Unimodular lattice / Ideal lattice cryptography / Algebra / Abstract algebra / Mathematics

    THE CONTENTS OF THIS TEXT ARE ADAPTED FROM THE TYPED N O T E S O F S E A N S AT H E R - W A G S TA F F, F R O M A C O U R S E G I V E N B Y B E N E D I C T G R O S S I N U TA H I N , W H I C H U S E S M A N Y I

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    Source URL: slugmath.ucsc.edu

    Language: English - Date: 2009-03-28 15:16:01
    8Lie groups / Mathematical structures / Algebraic structures / Group theory / Lattice / Vector space / Principal homogeneous space / Unimodular lattice / Ideal lattice cryptography / Algebra / Abstract algebra / Mathematics

    THE CONTENTS OF THIS TEXT ARE ADAPTED FROM THE TYPED N O T E S O F S E A N S AT H E R - W A G S TA F F, F R O M A C O U R S E G I V E N B Y B E N E D I C T G R O S S I N U TA H I N , W H I C H U S E S M A N Y I

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    Source URL: slugmath.ucsc.edu

    Language: English - Date: 2009-03-29 13:00:09
    9Lie groups / Algebraic structures / Mathematical structures / Group theory / Lattice / Vector space / Principal homogeneous space / Unimodular lattice / Ideal lattice cryptography / Algebra / Abstract algebra / Mathematics

    THE CONTENTS OF THIS TEXT ARE ADAPTED FROM THE TYPED N O T E S O F S E A N S AT H E R - W A G S TA F F, F R O M A C O U R S E G I V E N B Y B E N E D I C T G R O S S I N U TA H I N , W H I C H U S E S M A N Y I

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    Source URL: slugmath.ucsc.edu

    Language: English - Date: 2009-03-28 15:07:41
    10Lattice theory / Lie groups / Algebraic structures / Quadratic forms / Lattice / Modular lattice / Unimodular lattice / Symbol / Congruence lattice problem / Abstract algebra / Algebra / Mathematics

    LATTICES WITH SYMMETRY H. W. LENSTRA, JR. AND A. SILVERBERG Abstract. For large ranks, there is no good algorithm that decides whether a given lattice has an orthonormal basis. But when the lattice is given with enough s

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    Source URL: eprint.iacr.org

    Language: English - Date: 2014-12-31 12:23:03
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