M. Ünsal

collaborators

3 papers

hep-th2025

Quantum Hamilton-Jacobi Theory, Spectral Path Integrals and Exact-WKB Analysis

Mustafa TÃ¼re, Mithat Ãnsal

We propose a new way to perform path integrals in quantum mechanics by using a quantum version of Hamilton-Jacobi theory. In classical mechanics, Hamilton-Jacobi theory is a powerf…

hep-th2025

Center-vortex semiclassics with non-minimal 't Hooft fluxes on $R^{2} \times T^{2}$ and center stabilization at large $N$

Yui Hayashi, Yuya Tanizaki, Mithat Ãnsal

We consider the semiclassical description of confinement for $4$ d $S U (N)$ Yang-Mills theory on small $R^{2} \times T^{2}$ with non-minimal 't Hooft twist $p$ with $g cd (N, p) = 1$ …

hep-th2024

The metamorphosis of semi-classical mechanisms of confinement: From monopoles on $R^{3} \times S^{1}$ to center-vortices on $R^{2} \times T^{2}$

Canberk GÃ¼vendik, Thomas Schaefer, Mithat Ãnsal

There are two distinct regimes of Yang-Mills theory where we can demonstrate confinement, the existence of a mass gap, and fractional theta angle dependence using a reliable semi-c…

Quantum Hamilton-Jacobi Theory, Spectral Path Integrals and Exact-WKB Analysis

Center-vortex semiclassics with non-minimal 't Hooft fluxes on R2×T2 and center stabilization at large N

The metamorphosis of semi-classical mechanisms of confinement: From monopoles on R3×S1 to center-vortices on R2×T2

Center-vortex semiclassics with non-minimal 't Hooft fluxes on $R^{2} \times T^{2}$ and center stabilization at large $N$

The metamorphosis of semi-classical mechanisms of confinement: From monopoles on $R^{3} \times S^{1}$ to center-vortices on $R^{2} \times T^{2}$