activity
20092019
most citedTopological Lattice Actions

45 citations · 199 across the 22 of their papers we have counts for

collaborators

26 papers

quant-ph2019★ 5 cited

Applications of the worldline Monte Carlo formalism in quantum mechanics

James P. Edwards, Urs Gerber, Christian Schubert +3

In recent years efficient algorithms have been developed for the numerical computation of relativistic single-particle path integrals in quantum field theory. Here, we adapt this "…

hep-lat2018★ 6 cited

Topological Susceptibility of the 2d O(3) Model under Gradient Flow

Wolfgang Bietenholz, Philippe de Forcrand, Urs Gerber +2

The 2d O(3) model is widely used as a toy model for ferromagnetism and for Quantum Chromodynamics. With the latter it shares --- among other basic aspects --- the property that the…

hep-lat2018★ 10 cited

SU(3) Quantum Spin Ladders as a Regularization of the CP(2) Model at Non-Zero Density: From Classical to Quantum Simulation

Wynne Evans, Urs Gerber, Manes Hornung +1

Quantum simulations would be highly desirable in order to investigate the finite density physics of QCD. -d quantum field theories are toy models that sha…

hep-lat2017★ 2 cited

Topological Susceptibility under Gradient Flow

Héctor Mejía-Díaz, Wolfgang Bietenholz, Krzysztof Cichy +4

We study the impact of the Gradient Flow on the topology in various models of lattice field theory. The topological susceptibility is measured directly, and by the slab…

hep-lat2017★ 1 cited

Topology in the 2d Heisenberg Model under Gradient Flow

Ilya O. Sandoval, Wolfgang Bietenholz, Philippe de Forcrand +2

The 2d Heisenberg model --- or 2d O(3) model --- is popular in condensed matter physics, and in particle physics as a toy model for QCD. Along with other analogies, it shares with…

quant-ph2017★ 8 cited

Integral transforms of the quantum mechanical path integral: hit function and path averaged potential

James P. Edwards, Urs Gerber, Christian Schubert +2

We introduce two new integral transforms of the quantum mechanical transition kernel that represent physical information about the path integral. These transforms can be interprete…