Algorithmic Number Theory Symposium 2018

该奖项支持参加2018年7月16日至20日在威斯康星州麦迪逊举行的2018年算法数论研讨会(ANTS XIII)。这次会议是一年两次的研究会议系列的一部分，该系列研究专门讨论与数字计算有关的问题，以及回答有关数字问题的算法。这类问题的两个例子是(1)给定一个数，确定它是素数还是复合数，以及(2)给定一个复合数，确定它的素因式分解。解决此类问题的技术是互联网安全和数字商业的基础。每次会议大约有130名数学家参加。提交的研究将被汇编成同行评议论文的论文集。欲了解更多信息，请访问http://www.math.grinnell.edu/~paulhusj/ants2018/.The算法数论研讨会，该研讨会是传播和催化算法和计算数论领域新研究的领先科学场所。会议致力于数论的算法方面，包括初等数论、代数数论、解析数论、数几何、算术代数几何、有限域和密码学。发言者提交的论文经过同行评议，通过竞争程序选出，然后汇编成会议记录卷。这个奖项反映了NSF的法定使命，通过使用基金会的智力优势和更广泛的影响审查标准进行评估，被认为是值得支持的。

This award supports participation in the 2018 Algorithmic Number Theory Symposium (ANTS XIII) held in Madison, Wisconsin on July 16 - 20, 2018. The meeting is part of a biannual research conference series that specializes in problems related to computations on numbers and algorithms that answer questions about numbers. Two examples of such problems are (1) given a number, determine if it is prime or composite and (2) given a composite number, determine its prime factorization. Techniques for solving such problems are the foundation of internet security and digital commerce. Approximately 130 mathematicians participate in each meeting. The research presented will be compiled into a proceedings volume of peer-reviewed papers. For more information, visit http://www.math.grinnell.edu/~paulhusj/ants2018/.The Algorithmic Number Theory Symposium is a leading scientific venue for dissemination and catalysis of novel research in the fields of algorithmic and computational number theory. The meeting is devoted to algorithmic aspects of number theory, including elementary number theory, algebraic number theory, analytic number theory, geometry of numbers, arithmetic algebraic geometry, finite fields, and cryptography. Speakers submit papers that are peer-reviewed, selected through a competitive process, and subsequently compiled into a proceedings volume. Funding is available for graduate students and other early-career mathematicians.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.