Stable curve

Results: 26



#Item
1On the modular curve X0 (23) Ren´e Schoof Abstract. The Jacobian J0 (23) of the modular curve X0 (23) is a semi-stable abelian variety over Q with good reduction outside 23. It is simple. We prove that every simple semi

On the modular curve X0 (23) Ren´e Schoof Abstract. The Jacobian J0 (23) of the modular curve X0 (23) is a semi-stable abelian variety over Q with good reduction outside 23. It is simple. We prove that every simple semi

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Source URL: www.mat.uniroma2.it

Language: English - Date: 2012-05-21 17:42:16
    2261  Documenta Math. Fake CM and the Stable Model of X0 (N p3 ) Robert Coleman1 and Ken McMurdy

    261 Documenta Math. Fake CM and the Stable Model of X0 (N p3 ) Robert Coleman1 and Ken McMurdy

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    Source URL: www.math.uiuc.edu

    Language: English - Date: 2006-11-21 15:14:22
    3Gemoetry of M0,n Geometry of moduli spaces of curves of genus 0 and multiple zeta values

    Gemoetry of M0,n Geometry of moduli spaces of curves of genus 0 and multiple zeta values

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    Source URL: ismael.sou.free.fr

    Language: English - Date: 2010-03-26 17:34:17
    4Problems for Hausel’s Lectures 1. Assume E and F are stable bundles on a smooth projective curve C of the same slope. (a) Show that if f : E → F is a non-zero homomorphism then it is an isomorphism. (b) Deduce that a

    Problems for Hausel’s Lectures 1. Assume E and F are stable bundles on a smooth projective curve C of the same slope. (a) Show that if f : E → F is a non-zero homomorphism then it is an isomorphism. (b) Deduce that a

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    Source URL: m2.geometry.de

    Language: English - Date: 2010-07-27 07:24:35
    5507  Documenta Math. Stable Maps and Chow Groups D. Huybrechts and M. Kemeny

    507 Documenta Math. Stable Maps and Chow Groups D. Huybrechts and M. Kemeny

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    Source URL: documenta.sagemath.org

    Language: English - Date: 2013-06-11 17:18:16
    6Non-commutative geometry and new stable structures Boris Zilber University of Oxford November 7, 2005

    Non-commutative geometry and new stable structures Boris Zilber University of Oxford November 7, 2005

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    Source URL: people.maths.ox.ac.uk

    Language: English - Date: 2005-11-07 11:05:09
    7A New Approach to Consumer Theory Author(s): Kelvin J. Lancaster Source: The Journal of Political Economy, Vol. 74, No. 2 (Apr., 1966), ppPublished by: The University of Chicago Press Stable URL: http://www.jst

    A New Approach to Consumer Theory Author(s): Kelvin J. Lancaster Source: The Journal of Political Economy, Vol. 74, No. 2 (Apr., 1966), ppPublished by: The University of Chicago Press Stable URL: http://www.jst

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    Source URL: www.iei.liu.se

    Language: English - Date: 2012-03-06 04:03:46
    8Keynesian Macroeconomics without the LM Curve Author(s): David Romer Source: The Journal of Economic Perspectives, Vol. 14, No. 2, (Spring, 2000), ppPublished by: American Economic Association Stable URL: http:

    Keynesian Macroeconomics without the LM Curve Author(s): David Romer Source: The Journal of Economic Perspectives, Vol. 14, No. 2, (Spring, 2000), ppPublished by: American Economic Association Stable URL: http:

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    Source URL: www.cfeps.org

    Language: English - Date: 2008-06-17 15:58:31
    9COMPACTIFICATION OF THE UNIVERSAL PICARD OVER THE MODULI OF STABLE CURVES TYLER J. JARVIS A. This article provides two different, but closely related, moduli problems, which in characteristic zero pr

    COMPACTIFICATION OF THE UNIVERSAL PICARD OVER THE MODULI OF STABLE CURVES TYLER J. JARVIS A. This article provides two different, but closely related, moduli problems, which in characteristic zero pr

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    Source URL: math.byu.edu

    Language: English - Date: 2006-06-18 21:18:37
    10A TOOL FOR STABLE REDUCTION OF CURVES ON SURFACES RAVI VAKIL Abstract. In the study of the geometry of curves on surfaces, the following question often arises: given a one-parameter family of divisors over a pointed

    A TOOL FOR STABLE REDUCTION OF CURVES ON SURFACES RAVI VAKIL Abstract. In the study of the geometry of curves on surfaces, the following question often arises: given a one-parameter family of divisors over a pointed

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    Source URL: math.stanford.edu

    Language: English - Date: 2002-02-22 23:12:09