Mee Seong Im

Mathematics is the most beautiful and most powerful creation of the human spirit. 

Stefan Banach

Curriculum Vitae                      Curriculum Vitae (medium length)

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Associate Research Professor

Department of Mathematics

Johns Hopkins University

Krieger Hall 419

Baltimore, MD 21218


Email:  meeseong [at] jhu [dot] edu

Email:  meeseongim [at] gmail [dot] com 

Background

In Fall of 2024, I am teaching  Math 608 Riemann Surfaces.

Special Geometric Representation Theory Session:  I am organizing a special session Geometric and topological aspects of mathematical physics and representation theory to be held in May 16-18, 2025 at the University of Wisconsin at Madison, WI with Xin Jin and Xinchun Ma.

Knots in Washington 50:  I am organizing Knots in Washington 50 at George Washington University, Washington, DC, joint with Valentina Harizanov, Mikhail Khovanov, Józef Przytycki, and Radmila Sazdanovic. It will be held in December 6-8, 2024.

Journal of Pure and Applied AlgebraJon Kujawa (Oregon State University)Julia Pevtsova (University of Washington)Milen Yakimov (Northeastern University), and I are putting together a special issue.  More details to follow.

Contemporary MathematicsAlessandro Arsie (University of Toledo)Elira Curri (Oakland University),  Tony Shaska (Oakland University), and I are putting together AMS's Contemporary Mathematics volume Recent Advances in Mathematics and Artificial Intelligence for the sectional meeting in April 2024 at the University of Wisconsin-Milwaukee.

Research Interests

Keywords:  geometric and categorical representation theory;  Lie superalgebras;  quantum topology;  topological quantum field theories.

Work in Progress.

Universal construction and monoidal categories.

Representation theory of Lie algebras and Lie superalgebras.

Representation theory of finite groups and other algebras.

Algebraic geometry, geometric representation theory, and differential geometry.

Quantum programmable computers and related areas.

Nonstandard analysis.

Conference proceedings.

As history proves abundantly, mathematical achievement, whatever its intrinsic worth, is the most enduring of all. 

A Mathematician's Apology, by G. H. Hardy