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Ranks of Elliptic Curves and Random Matrix Theory /

This comprehensive volume introduces elliptic curves and the fundamentals of modeling by a family of random matrices.

Detalles Bibliográficos
Clasificación:Libro Electrónico
Otros Autores: Conrey, J. B., Farmer, D. W., Mezzadri, F., Snaith, N. C.
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Cambridge : Cambridge University Press, 2007.
Colección:London Mathematical Society lecture note series ; no. 341.
Temas:
Acceso en línea:Texto completo

MARC

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245 0 0 |a Ranks of Elliptic Curves and Random Matrix Theory /  |c edited by J.B. Conrey, D.W. Farmer, F. Mezzadri, N.C. Snaith. 
260 |a Cambridge :  |b Cambridge University Press,  |c 2007. 
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490 1 |a London Mathematical Society Lecture Note Series ;  |v no. 341 
500 |a Title from publishers bibliographic system (viewed 22 Dec 2011). 
520 |a This comprehensive volume introduces elliptic curves and the fundamentals of modeling by a family of random matrices. 
504 |a Includes bibliographical references and index. 
505 0 |a Introduction J.B. Conrey, D.W. Farmer, F. Mezzadri and N.C. Snaith -- Part I. Families: Elliptic curves, rank in families and random matrices E. Kowalski -- Modeling families of L-functions D.W. Farmer -- Analytic number theory and ranks of elliptic curves M.P. Young -- The derivative of SO(2N +1) characteristic polynomials and rank 3 elliptic curves N.C. Snaith -- Function fields and random matrices D. Ulmer -- Some applications of symmetric functions theory in random matrix theory A. Gamburd -- Part II. Ranks of Quadratic Twists -- The distribution of ranks in families of quadratic twists of elliptic curves A. Silverberg -- Twists of elliptic curves of rank at least four K. Rubin and A. Silverberg -- The powers of logarithm for quadratic twists C. Delaunay and M. Watkins -- Note on the frequency of vanishing of L-functions of elliptic curves in a family of quadratic twists C. Delaunay -- Discretisation for odd quadratic twists J.B. Conrey, M.O. Rubinstein, N.C. Snaith and M. Watkins -- Secondary terms in the number of vanishings of quadratic twists of elliptic curve L-functions J.B. Conrey, A. Pokharel, M.O. Rubinstein and M. Watkins -- Fudge factors in the Birch and Swinnerton-Dyer Conjecture K. Rubin -- Part III. Number Fields and Higher Twists -- Rank distribution in a family of cubic twists M. Watkins -- Vanishing of L-functions of elliptic curves over number fields C. David, J. Fearnley and H. Kisilevsky -- Part IV. Shimura Correspondence, and Twists -- Computing central values of L-functions F. Rodriguez-Villegas -- Computation of central value of quadratic twists of modular L-functions Z. Mao, F. Rodriguez-Villegas and G. Tornaria -- Examples of Shimura correspondence for level p2 and real quadratic twists A. Pacetti and G. Tornaria -- Central values of quadratic twists for a modular form of weight H. Rosson and G. Tornaria -- Part V. Global Structure: Sha and Descent -- Heuristics on class groups and on Tate-Shafarevich groups C. Delaunay -- A note on the 2-part of X for the congruent number curves D.R. Heath-Brown -- 2-Descent tThrough the ages P. Swinnerton-Dyer. 
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650 0 |a Curves, Elliptic  |v Congresses. 
650 0 |a Random matrices  |v Congresses. 
650 6 |a Courbes elliptiques  |v Congrès. 
650 6 |a Matrices aléatoires  |v Congrès. 
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700 1 |a Farmer, D. W. 
700 1 |a Mezzadri, F. 
700 1 |a Snaith, N. C. 
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830 0 |a London Mathematical Society lecture note series ;  |v no. 341. 
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