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IHP trimester program on Combinatorics and Interactions

IHP trimester program on Combinatorics and Interactions
IHP 组合学和相互作用三学期制课程
批准号:
1643027
负责人:
Rinat Kedem
金额:
$4.0万
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2016
资助国家:
美国
项目状态:
已结题
起止时间:
2016-12-15 至 2017-05-31

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中文摘要
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英文摘要
The thematic program "Combinatorics and Interactions" will take place at the Institut Henri Poincaré (IHP) in Paris from January to March, 2017. The program will feature an introductory school, three week-long workshops, and five mini-courses. The program is an outgrowth of regular combinatorics workshops which have been held at IHP in recent years. The Institut Henri Poincaré has a long history of organizing such thematic quarters on active domains of research in mathematics/theoretical physics. This quarter will attract more than two hundred participants. World-leading experts will present the basics of the field in graduate courses, while the workshops will give the opportunity to participants to learn the newest results. The support from NSF enable fifteen young researchers from US based institutions to participate to this quarter. This is a unique opportunity for them to learn about or deepen their knowledge of this flourishing domain, in order to be able to contribute to it in the future. A website for the conference is maintained at http://www.ihp.fr/en/CEB/T1-2017.The program will bring together three distinct, rapidly evolving areas of combinatorics: random maps and dimer models; enumerative geometry and moduli spaces; and asymptotic representation theory. The mini-courses will be taught by world experts and there will be many opportunities for junior researchers to interact with some of the senior participants. These include A. Borodin (Loeve and the Poincaré prizes, 2015); B. Eynard (Aisenstaedt Chair at CRM Montréal, 2015); J.-F. Le Gall (2009 CNRS silver medal) ; M. Bousquet-Mélou (2013 CNRS silver medal); N. Curien (Rollo-Davidson prize 2015); G. Miermont and I. Corwin (Rollo-Davidson prizes 2009 and 2014).
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Discrete Quantum Integrability, Quantum Q-Systems, and Generalized Macdonald Operators
Integrable difference equations and characters of affine Lie algebras
Affine algebra representations and discrete integrability
Algebraic and combinatorial structures in integrable systems
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