Workshops on Mathematical Challenges in Many-Body Physics and Quantum Information

该奖项为美国参加三个研讨会和一个学校提供资金，这三个研讨会和一个学校是将在加拿大魁北克省蒙特利尔的数学研究中心(CRM)举办的主题项目“多体物理和量子信息中的数学挑战”的一部分。第一期工作坊《量子信息与量子统计力学》将于2018年10月15日至19日举行。《非平衡统计力学数学》课程将于2018年10月24-26日举行。第二期研修班《数学物理中的熵涨落关系》将于2018年10月29日至11月2日举行。第三期工作坊《准周期和随机算符的谱理论》将于2018年11月13日至16日举行。个别工作坊和学校将重点介绍分析领域的最新发展，特别是在数学物理和量子信息科学领域。许多杰出的数学家已同意出席这一系列会议并发表讲话。这一奖项为早期职业研究人员、代表不足的团体的成员、不受NSF资助的研究人员等提供了出席和参与这次会议的机会。组委会将通过一系列不同的活动，努力让目标群体了解这一筹资机会。更多信息将在专题会议网页上提供：http://www.crm.umontreal.ca/Quantum2018/index.php/This奖项反映了美国国家科学基金会的法定使命，并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，被认为值得支持。

This award provides funding for US participation for three workshops and a school that are part of the thematic program "Mathematical Challenges in Many-Body Physics and Quantum Information" to be held at Centre de Recherches Mathematiques (CRM) located in Montreal, Quebec, Canada. The first workshop, "Quantum information and quantum statistical mechanics", will be held October 15-19, 2018. The school "Mathematics of Non-equilibrium Statistical Mechanics" will be held October 24-26, 2018. The scond workshop, "Entropic fluctuation relations in mathematics and physics" will be held October 29-November 2, 2018. The third workshop, "Spectral theory of quasi-periodic and random operators" will be held November 13-16, 2018.The individual workshops and school focus on recent developments in Analysis, especially in the field of mathematical physics and quantum information science. A number of distinguished mathematicians have agreed to attend and speak at this conference series. This award gives early career researchers, members of underrepresented groups, researchers not funded by NSF and the like an opportunity to attend and participate in this conference. The organizing committee will strive to make this funding opportunity known to target groups through a number of different activities. More information will be made available at the thematic conference webpage: http://www.crm.umontreal.ca/Quantum2018/index.php/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.