Workshop Proposal: Elliptic Curves over Q(\sqrt{5})
Workshop Proposal: Elliptic Curves over Q(\sqrt{5})
批准号:
1207199
负责人:
Ramin Takloo-Bighash
金额:
$3.0万
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2012
资助国家:
美国
项目状态:
已结题
起止时间:
2012-04-01 至 2013-03-31
中文摘要
2012年4月27日至29日,伊利诺斯大学芝加哥分校将举办一场关于有理数实二次扩展上的椭圆曲线的研讨会。本次研讨会的组织者是William Stein(西雅图华盛顿大学)和Ramin taklo - bighash(芝加哥伊利诺伊大学)。受邀演讲嘉宾有Jennifer Balakrishnan(哈佛大学)、Jonathan Bober(西雅图华盛顿大学)、John Cremona(华威大学)、Lassina Dembele(华威大学)、Noam Elkies(哈佛大学)、Edray Goins(普渡大学)、Matthew Greenberg(卡尔加里大学)、Richard Pinch、Kenneth Ribet(加州大学伯克利分校)、William Stein(西雅图华盛顿大学)、Nike Vatsal (UBC大学)和John Voight(佛蒙特大学)。这是UIC一年一度的奥利弗·阿特金纪念讲座和研讨会的一部分。研讨会的主题是全实场上椭圆曲线的理论和计算方面,希尔伯特模形式,以及椭圆曲线的一般算法。研讨会的网站是http://www.math.uic.edu/~rtakloo/atkin2012.html椭圆曲线是数论中最基本的兴趣。在有理数领域中,这些物体的理论开始看起来像一个连贯的理论,但一旦我们离开有理数,我们对这些物体的理解就变得非常不完整。本次研讨会的重点是椭圆曲线理论在一个非常简单的领域不同于有理数的领域。我们希望,把在这一领域工作的专家聚集在一起将创造一种交流思想和开展新项目的环境,这些项目有望导致对这些基本目标的更好理解。
英文摘要
A workshop on elliptic curves over a real quadratic extension of the rational numbers will take place April 27-29, 2012 at the University of Illinois at Chicago. The organizers of this workshop are William Stein (University of Washington at Seattle) and Ramin Takloo-Bighash (University of Illinois at Chicago). The invited speakers are Jennifer Balakrishnan (Harvard), Jonathan Bober (University of Washington at Seattle), John Cremona (Warwick), Lassina Dembele (Warwick), Noam Elkies (Harvard), Edray Goins (Purdue), Matthew Greenberg (Calgary), Richard Pinch, Kenneth Ribet (UC Berkeley), William Stein (UW Seattle), Nike Vatsal (UBC), and John Voight (University of Vermont). This is part of the annual Oliver Atkin Memorial Lecture and Workshop at UIC. The theme of the workshop is the theoretical and computational aspects of elliptic curves over totally real fields, Hilbert modular forms, and the arithmetic of elliptic curves in general. The website of the workshop is http://www.math.uic.edu/~rtakloo/atkin2012.html Elliptic curves are of fundamental interest in number theory. The theory of these objects over the field of rational numbers is starting to look like a coherent theory, but as soon as one steps away from rational numbers our understanding of these objects becomes extremely patchy. This workshop focuses on the theory of elliptic curves on a very simple field different from the field of rational numbers. We hope that bringing together experts working in the area would create an environment in which to exchange ideas and to start new projects which will hopefully lead to a better understanding of these fundamental objects.
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