Márton Kormos

Márton Kormos serves as Research Associate Professor in the Department of Theoretical Physics at the Faculty of Natural Sciences, Budapest University of Technology and Economics (BME). He is an active member of the MTA-BME "Momentum" Statistical Field Theory Research Group (http://sft.phy.bme.hu), with office location F III. GF 7 and contact details kormos.marton@ttk.bme.hu / +36 1 463 4108. His institutional affiliation remains current with no indication of former or retired status.

His research concentrates on strongly correlated quantum many-body systems, quantum field theory, integrable systems, and non-equilibrium dynamics. Key contributions involve quantum quenches—sudden parameter changes in quantum systems—examining front propagation, equilibration mechanisms, and confinement phenomena in one-dimensional models like the transverse field Ising chain and Lieb-Liniger Bose gas. Methodologically, he combines semiclassical approaches, exact solutions from integrability, and Hamiltonian truncation techniques to address complex dynamical problems.

Analysis of his 2009-2018 publications reveals consistent focus on non-equilibrium quantum dynamics, particularly quantum quenches in integrable and near-integrable systems. His work demonstrates strong interdisciplinary connections between condensed matter physics, quantum information, and statistical mechanics, frequently appearing in high-impact journals including Nature Physics and Physical Review Letters. Collaborations with theorists like G. Zaránd and P. Calabrese highlight his integration within international research networks.

Dr. Kormos actively contributes to academic instruction through Statistical Physics 1 (BMETE15AF29) and Statistical Physics 2 (BMETE15MF73) courses at BME. As a core member of the MTA-BME "Momentum" Statistical Field Theory Research Group, he participates in flagship projects investigating fundamental aspects of quantum dynamics and statistical field theory, maintaining laboratory and computational resources for theoretical investigations.