Duong Dinh

Duong Dinh is a visiting faculty member at the University of Pennsylvania, affiliated with the School of Arts and Sciences and working within the Department of Mathematics. He is also set to join the University of Khanh Hoa as a faculty member on leave. His research bridges algebraic geometry, differential geometry, and mathematical physics, with a focus on moduli spaces, Langlands correspondence, and geometric structures arising from quantum theories.

• PhD in Mathematics (2023), MSc in Mathematical Physics (2019), both from the University of Hamburg

His work explores the analytic Langlands correspondence, revisiting Drinfeld's and Beilinson-Drinfeld's approaches to explicitly connect geometric and analytic frameworks. He investigates moduli of Higgs bundles, flat/projective connections, and their stratifications, integrating tools like non-abelian Hodge theory, Fourier-Mukai transforms, and conformal field theories. Recent projects involve wobbly bundles, Schramm-Loewner evolution, and geometric interpretations of the Verlinde formula.

The publications highlight advancements in PSL(2,C)-opers, stratification techniques, and quantum separation of variables in Hitchin systems. These works span algebraic geometry, differential equations, and mathematical physics, emphasizing explicit constructions and interdisciplinary links.

• Postdoc fellowship at Max Planck Institute for Mathematics
• Short-term fellowship at Oberwolfach Research Institute for Mathematics

His collaborations with Ron Donagi and Tony Pantev at Penn, and his supervision under Jörg Teschner during his PhD, underscore his engagement with leading experts in geometric and analytic approaches to moduli problems.