Meetings/Workshops on Graph Theory and Combinatorics in the United States (USA)
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AIM Workshop: Analytic combinatorics in several variables
17 May 2021 - 21 May 2021 • San Jose, United States
American Institute of Mathematics, San Jose
This workshop, sponsored by AIM and the NSF, will be devoted to bringing researchers with expertise in asymptotic integrals, computer algebra and topology of complex varieties into contact with those working on analytic combinatorics in several variables (ACSV), in order to make progress on the technical infrastructure of ACSV results.
IPCO XXII — 22nd Conference on Integer Programming and Combinatorial Optimization
19 May 2021 - 21 May 2021 • Atlanta, GA, United States
H. Milton Stewart School of Industrial and Systems Engineering
The IPCO conference is under the auspices of the Mathematical Optimization Society and is held every year. The conference is a forum for researchers and practitioners working on various aspects of integer programming and combinatorial optimization. The aim is to present recent developments in theory, computation, and applications in these areas.
The conference will be preceded by a Summer school (May 17-18)
20th Triangle Lectures in Combinatorics
14 Nov 2021 • Greensboro, NC – online, United States
University of North Carolina, Greensboro, NC
These are a series of combinatorial workshops, held once per semester, each on a Saturday. The series began with its first meeting in spring 2010. They rotate among the universities in and around the Research Triangle. Participants come from numerous colleges and universities within a few hours drive, and some from even farther away. These workshops are funded by the National Science Foundation, in particular enabling us to bring in four exciting speakers to give one hour talks each time as well as funding travel expenses for participants.
Braids in Representation Theory and Algebraic Combinatorics
14 Feb 2022 - 18 Feb 2022 • Providence, RI, United States
Braid groups and their generalizations play a central role in a number of places in 21st-century mathematics. In modern representation theory, braid groups have come to play an important organizing role, somewhat analogous to the role played by Weyl groups in classical representation theory. Recent advances have established strong connections between homological algebra (t-structures and stability conditions), geometric representation theory (Hilbert schemes, the Hecke category, and link homologies), and algebraic combinatorics (shuffle algebras, symmetric functions, and also Garside theory). Braid groups appear prominently in many of these connections. The goal of this workshop will be to bring experts in these different areas together to both communicate recent advances and also to formulate important questions for future work.
Phone: [401 863 5030]; Email: firstname.lastname@example.org
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Last updated: 26 March 2021