A Semiclassical Theory on Complex Manifolds with Applications in Statistical Physics and Quantum Mechanics

Tobias Gulden

Published Aug 1, 2016• 3 citations

Abstract

University of Minnesota Ph.D. dissertation. August 2016. Major: Physics. Advisor: Alex Kamenev. 1 computer file (PDF); vi, 83 pages.

Applications of Semiclassical Theory in Statistical and Quantum Mechanics

Michael Janas

University of Minnesota Ph.D. dissertation. June 2018. Major: Physics. Advisor: Alex Kamenev. 1 computer file (PDF); v, 96 pages.

Field theory of open quantum systems

Foster Thompson

University of Minnesota Ph.D. dissertation. July 2025. Major: Physics. Advisor: Alex Kamenev. 1 computer file (PDF); iii, 241 pages.

Quantum/Statistical field theories with random potentials

Mudit Jain

University of Minnesota M.S. thesis.JSeptember 2016. Major: Physics. Advisor: Vitaly Vanchurin. 1 computer file (PDF); iii, 33 pages.

Finite Size Scaling Around One Dimensional Topological Quantum Phase Transitions

Yuting Wang

University of Minnesota Ph.D. dissertation. May 2020. Major: Physics. Advisors: Alex Kamenev, Rafael Fernandes. 1 computer file (PDF); vi, 81 pages.

Interplay between disorder and interactions: from non-Fermi liquid superconductivity to iterative quantum optimization

Hanteng Wang

University of Minnesota Ph.D. dissertation. August 2021. Major: Physics. Advisor: Alex Kamenev. 1 computer file (PDF); vi, 153 pages.

Quantum wave-functions from classical phase-space manifolds: An introduction to Maslov's semiclassical theory

J. B. Delos