Speaker
Timo Jakobs
(uni-bonn)
Description
With the long term perspective of using quantum computers for lattice gauge theory simulations, an efficient method of digitizing gauge group elements is needed. We thus present our results for a handful of discretization approaches for the non-trivial example of $\mathrm{SU}(2)$, such as its finite subgroups, as well as different classes of finite subsets. We focus our attention on a freezing transition observed towards weak couplings. A generalized version of the Fibonacci spiral appears to be particularly efficient and close to optimal.
Primary authors
Carsten Urbach
(Helmholtz-Institut für Strahlen- und Kernphysik)
Johann Ostmeyer
(University of Liverpool)
Karl Jansen
(DESY)
Timo Jakobs
(uni-bonn)
Dr
Tobias Hartung
(Department of Mathematical Sciences, University of Bath)
