Oliver T. Dasbach

Oliver T. Dasbach is a Professor in the Department of Mathematics at Louisiana State University (LSU), where he has served since 2002. He held the position of Department Chair from 2016 to 2025 and currently serves as Interim Director of the LSU Center for Computation & Technology (CCT). His academic trajectory progressed from Assistant Professor to Associate Professor and ultimately to Full Professor, reflecting sustained contributions to mathematical research and leadership within the institution.

Dasbach's research centers on Computational Methods in Knot and 3-Manifold Theory and Quantum Invariants, with particular emphasis on Khovanov homology, Turaev surfaces, and colored Jones polynomials. His work bridges topology, representation theory, and mathematical physics through computational frameworks that analyze knot structures and quantum invariants. This interdisciplinary approach has yielded significant insights into the geometric and algebraic properties of low-dimensional manifolds, with applications extending to statistical mechanics and number theory.

Analysis of his 15 most recent publications reveals consistent focus on extremal properties of knot invariants, recurrence relations in polynomial sequences, and connections between quantum topology and hyperbolic geometry. His research demonstrates methodological innovation in translating topological problems into combinatorial and computational frameworks, with recurring themes including Turaev genus classifications, head-tail behaviors of polynomial invariants, and volume conjectures linking geometric and quantum structures.

His scientific recognition includes the SEC Academic Leadership Development Program Fellowship (2018-2019), which acknowledges leadership potential within the Southeastern Conference academic community.

• SEC Academic Leadership Development Program Fellow (2018-2019)

Dasbach has secured substantial research funding as Principal Investigator on multiple National Science Foundation grants, including the $2.5M RTG grant "Topology, Representation Theory, and Mathematical Physics" (2023-2028). His grant portfolio spans 20 years with continuous NSF support, featuring collaborative FRG projects on Hyperbolic Geometry and Jones Polynomials and foundational work on Three-Manifold Invariants. These awards demonstrate sustained external validation of his research program and capacity to lead large-scale collaborative mathematical initiatives.