Women in Numbers 4

“4号女性”研讨会将于2017年8月14日至18日在班夫国际研究站举行。本次研讨会是数论领域女性研究合作系列会议的第四次会议。这种形式与典型会议的不同之处在于，大部分时间是留给小组合作的。本次会议的具体目标是：在数论方面进行重要和有影响力的研究，扩大女性在数论方面的研究项目，特别是那些即将获得终身教职的女性，通过提供合作研究和出版过程的经验来培养女研究生和博士后，加强和扩大女性在数论和相关领域的合作研究网络，使小型学院的女性教师能够积极参与研究活动，并强调女性在数论方面的研究活动。本次研讨会将通过将处于职业生涯不同阶段的研究人员（从研究生到高级数学家）聚集在一起进行研究合作和指导，支持数论领域女性社区的持续发展。研讨会的科学重点是数论的前沿课题，包括阿波罗圆填充，算术动力学，Chabauty-Coleman方法，超奇异椭圆曲线的计算方面，模拟模形式，Torelli轨迹上的牛顿多边形，解析数论中的sieve技术，密码学中的超奇异等根图，以及椭圆曲线上的扭转子群。更多信息请访问http://www.math.washington.edu/~bviray/WIN4.html。

The workshop Women in Numbers 4 will take place from August 14 to 18, 2017 at the Banff International Research Station. This workshop is the fourth in a series of research collaboration conferences for women in number theory. The format differs from a typical conference in that much of the time is reserved for collaboration in small groups. The specific goals of this conference are: produce significant and impactful research in number theory, broaden the research programs of women in number theory, especially of those who are pre-tenure, train female graduate students and postdocs by providing experience with collaborative research and the publication process, strengthen and extend a collaborative research network of women in number theory and related fields, enable women who are faculty at small colleges to participate actively in research activities, and highlight research activities of women in number theory.This workshop will support the continued development of the community of women in number theory by bringing together researchers at various stages of their careers (from graduate students to senior mathematicians) for research collaboration and mentoring. The scientific focus of the workshop is on cutting-edge topics in number theory, including Apollonian circle packings, arithmetic dynamics, the Chabauty-Coleman method, computational aspects of supersingular elliptic curves, mock modular forms, Newton polygons on the Torelli locus, sieve techniques in analytic number theory, supersingular isogeny graphs in cryptography, and torsion subgroups on elliptic curves. More information is available at http://www.math.washington.edu/~bviray/WIN4.html.