Learning 4-Dimensional Knot Invariants from the Jones Polynomial @DIASDublin
Learning 4-Dimensional Knot Invariants from the Jones Polynomial  @DIASDublin
Uploaded June 2024 | Updated September 2026, 2 weeks ago
Speaker: Mark Hughes (Brigham Young University)
Abstract: Machine learning techniques have proven to be effective in knot
theory, identifying subtle relationships between topological invariants and
finding optimal solutions to problems with large intractable search spaces. In this talk I will outline the current state of affairs of machine learning in
knot theory, and discuss problems of learning certain 4-dimensional topological invariants (like the slice genus, Khovanov homology, and the Rasmussen s-invariant) from the Jones polynomial. I will discuss what these results suggest about the underlying structure of these 4D invariants, and identify new lines of approach for studying knot theory via machine learning.
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Dublin Institute for Advanced Studies DIAS |

Learning 4-Dimensional Knot Invariants from the Jones Polynomial

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