David Penneys, The Ohio State University
Julia Plavnik, Texas A & M University
Noah Snyder, Indiana University
Just as a group encodes classical symmetry, subfactors and fusion categories encode quantum symmetry. These mathematical objects have applications in a diverse range of settings across mathematics and physics, including invariants of 3-manifolds, representation theory, condensed matter physics, topological phases of matter, and quantum information. This program will bring together graduate students, postdocs, and early career researchers from operator algebras, representation theory, category theory, topology, and quantum information theory to work together on problems on classifying, understanding, and applying quantum symmetries.
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