ICTS:31607

Disorder-Induced Complexity: Phase Transitions in the Three-Dimensional Random-Field Potts Framework

APA

(2025). Disorder-Induced Complexity: Phase Transitions in the Three-Dimensional Random-Field Potts Framework. SciVideos. https://youtu.be/EI4y6sW-H9c

MLA

Disorder-Induced Complexity: Phase Transitions in the Three-Dimensional Random-Field Potts Framework. SciVideos, Apr. 24, 2025, https://youtu.be/EI4y6sW-H9c

BibTex

          @misc{ scivideos_ICTS:31607,
            doi = {},
            url = {https://youtu.be/EI4y6sW-H9c},
            author = {},
            keywords = {},
            language = {en},
            title = {Disorder-Induced Complexity: Phase Transitions in the Three-Dimensional Random-Field Potts Framework},
            publisher = {},
            year = {2025},
            month = {apr},
            note = {ICTS:31607 see, \url{https://scivideos.org/index.php/icts-tifr/31607}}
          }
          
Manoj Kumar
Talk numberICTS:31607

Abstract

In this work, we studied the three-dimensional random field Potts model (RFPM), focusing on its phase transition, which is governed by a random fixed point located at zero temperature. As finding ground states in RFPM is NP-hard, we employed our recently developed quasi-exact scheme based on graph cuts to determine approximate ground states and analyze critical behavior. We evaluated various key observables, such as magnetization, Binder and energy cumulants, specific heat, and susceptibilities, which we extrapolated to the quasi-exact ground state limit. Their finite-size scaling analyses revealed strong evidence for a continuous transition induced by disorder, in contrast to the first-order transition seen in the pure case. Our results suggest a new universality class for q-state RFPM, distinct from the RFIM.