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Department of Mathematics
The City College of New York
160 Convent Avenue
New York, NY 10031

Phone: (212) 650-5346
Fax: (212) 650-6294
math@ccny.cuny.edu

Mathematics Colloquium

Organizer Mailing list: https://groups.google.com/forum/#!forum/ccny-math-colloquium/join

The Mathematics Department Colloquium typically meets on Thursdays from 12:30 pm to 1:20 pm in NAC 6/114. This will typically be preceded by tea and coffee at noon in the math lounge, and will be followed by lunch. To receive announcements via email, please join our google group

Most recent talks

  • Thursday, December 05, 2019, 12:30PM, NAC 6/113

    Nicholas Vlamis (Queens College), Topological ends and the classification of surfaces

    The classification of compact surfaces is a foundational result in topology dating back to the late 18th- and early 19th-century. Though much less known, there is a classification of all second-countable surfaces, which relies on the theory of ends. In this talk, I will discuss the notion of a topological end and go over the classification of all surfaces due to Kerékjártó and Richards. This talk is motivated by the recent interest in studying homeomorphisms of non-compact surfaces, where this classification is essential.

  • Thursday, October 31, 2019, 12:30PM, NAC 6/113

    Louis-Pierre Arguin (Baruch College), Large Values of the Riemann Zeta Function in Short Intervals

    In a seminal paper in 2012, Fyodorov & Keating proposed a series of conjectures describing the statistics of large values of zeta in short intervals of the critical line. In particular, they relate these statistics to the ones of log-correlated Gaussian fields. In this lecture, I will present recent results that answer many aspects of these conjectures. Connections to problems in number theory will also be discussed.

  • Thursday, October 24, 2019, 12:30PM, NAC 6/113

    Sebastian Franco (CCNY), Graded Quivers, Generalized Dimer Models and Toric Geometry

    The open string sector of the topological B-model model on CY (m+2)-folds is described by m-graded quivers with superpotentials. This connection extends to general m the celebrated correspondence between CY (m+2)-folds and quantum field theories in (6-2m) dimensions. These quivers exhibit new order-(m+1) mutations, which reproduce the recently discovered dualities of the associated quantum field theories for m≤3 and generalize them to m>3. In the first part of this talk we will discuss the general framework of graded quivers, which also involves ideas on higher Ginzburg algebras and higher cluster categories.

    We will then introduce m-dimers, which fully encode the m-graded quivers and their superpotentials in the case of toric CY (m+2)-folds. Generalizing the standard m=1 case, m-dimers significantly simplify the map between geometry and m-graded quivers.

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