Geometric

Results: 3450



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1Algebraic & Geometric Topology–Generic representations of orthogonal groups: the mixed functors

Algebraic & Geometric Topology–Generic representations of orthogonal groups: the mixed functors

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Source URL: irma.math.unistra.fr

Language: English - Date: 2010-12-09 09:01:28
2Distributed Computing Prof. R. Wattenhofer BA/MA/SA: Geometric Edge-Coloring

Distributed Computing Prof. R. Wattenhofer BA/MA/SA: Geometric Edge-Coloring

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Source URL: www.tik.ee.ethz.ch

Language: English - Date: 2018-07-11 06:56:46
3QUELL A geometric typeface family with a twist Quell is a novel attempt to bridge the gap between geometrically constructed shapes on the one hand, and modulated strokes and subtle calligraphic influence on the other han

QUELL A geometric typeface family with a twist Quell is a novel attempt to bridge the gap between geometrically constructed shapes on the one hand, and modulated strokes and subtle calligraphic influence on the other han

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Source URL: underscoretype.com

Language: English - Date: 2018-06-07 05:55:23
    4THE EXT ALGEBRA OF A QUANTIZED CYCLE DAMIEN CALAQUE AND JULIEN GRIVAUX Abstract. Given a quantized analytic cycle (X, σ) in Y, we give a categorical Lie-theoretic interpretation of a geometric condition, discovered by S

    THE EXT ALGEBRA OF A QUANTIZED CYCLE DAMIEN CALAQUE AND JULIEN GRIVAUX Abstract. Given a quantized analytic cycle (X, σ) in Y, we give a categorical Lie-theoretic interpretation of a geometric condition, discovered by S

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    Source URL: jgrivaux.perso.math.cnrs.fr

    Language: English - Date: 2017-11-26 10:28:12
    5Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–1150) GEOMETRIC STRUCTURES AND REPRESENTATIONS OF DISCRETE GROUPS Fanny Kassel

    Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–1150) GEOMETRIC STRUCTURES AND REPRESENTATIONS OF DISCRETE GROUPS Fanny Kassel

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    Source URL: eta.impa.br

    Language: English - Date: 2018-07-25 13:17:43
    6A NOTION OF GEOMETRIC COMPLEXITY AND ITS APPLICATION TO TOPOLOGICAL RIGIDITY ERIK GUENTNER, ROMAIN TESSERA, AND GUOLIANG YU Abstract. We introduce a geometric invariant, called finite decomposition complexity (FDC), to s

    A NOTION OF GEOMETRIC COMPLEXITY AND ITS APPLICATION TO TOPOLOGICAL RIGIDITY ERIK GUENTNER, ROMAIN TESSERA, AND GUOLIANG YU Abstract. We introduce a geometric invariant, called finite decomposition complexity (FDC), to s

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    Source URL: www.normalesup.org

    Language: English - Date: 2011-10-21 02:00:00
    7GEOMETRIC PRESENTATIONS OF LIE GROUPS AND THEIR DEHN FUNCTIONS YVES CORNULIER AND ROMAIN TESSERA Abstract. We study the Dehn function of connected Lie groups. We show that this function is always exponential or polynomia

    GEOMETRIC PRESENTATIONS OF LIE GROUPS AND THEIR DEHN FUNCTIONS YVES CORNULIER AND ROMAIN TESSERA Abstract. We study the Dehn function of connected Lie groups. We show that this function is always exponential or polynomia

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    Source URL: www.normalesup.org

    Language: English - Date: 2016-11-28 02:54:37
    8Geometric Semi-Dense 2D-3D Registration

    Geometric Semi-Dense 2D-3D Registration

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    Source URL: rpg.ifi.uzh.ch

    Language: English - Date: 2018-09-20 18:03:34
    9On the crossroads of enumerative geometry and geometric representation theory Andrei Okounkov The subjects in the title are interwoven in many different and very deep ways. I recently wrote several expository accounts [6

    On the crossroads of enumerative geometry and geometric representation theory Andrei Okounkov The subjects in the title are interwoven in many different and very deep ways. I recently wrote several expository accounts [6

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    Source URL: eta.impa.br

    Language: English - Date: 2018-07-28 17:09:47
    10Lecture 7, Tues Feb 7: Bloch Sphere, No-Cloning, Wiesner’s Quantum Money The Bloch Sphere is a geometric representation of all possible states of a qubit. We’ve often drawn the state of qubits as a circle, which is a

    Lecture 7, Tues Feb 7: Bloch Sphere, No-Cloning, Wiesner’s Quantum Money The Bloch Sphere is a geometric representation of all possible states of a qubit. We’ve often drawn the state of qubits as a circle, which is a

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    Source URL: www.scottaaronson.com

    Language: English - Date: 2018-08-26 18:22:36