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19962020
most citedOn the Stratified Classical Configuration Space of Lattice QCD

21 citations · 129 across the 22 of their papers we have counts for

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math-ph2020

On a connection used in deformation quantization

G. Rudolph, M. Schmidt

Using natural lifting operations, we give a coordinate-free proof of the fact that the connection used by Bordemann, Neumaier and Waldmann to construct the Fedosov standard ordered…

math-ph2019

Deformation quantization and homological reduction of a lattice gauge model

Markus J. Pflaum, Gerd Rudolph, Matthias Schmidt

For a compact Lie group we consider a lattice gauge model given by the -Hamiltonian system which consists of the cotangent bundle of a power of with its canonical symple…

math-ph2019

Stratified structure of the observable algebra of Hamiltonian lattice gauge theory

Sebastian Knappe, Gerd Rudolph, Matthias Schmidt

We consider Kaehler quantized models whose underlying classical phase space has a stratified structure induced from the Hamiltonian action of a compact Lie group. We show how to im…

math-ph2018★ 2 cited

Singular symplectic cotangent bundle reduction of gauge field theory

Tobias Diez, Gerd Rudolph

We prove a theorem on singular symplectic cotangent bundle reduction in the Fréchet setting and apply it to Yang-Mills-Higgs theory with special emphasis on the Higgs sector of the…

math-ph2018★ 1 cited

Clebsch-Lagrange variational principle and geometric constraint analysis of relativistic field theories

Tobias Diez, Gerd Rudolph

Inspired by the Clebsch optimal control problem, we introduce a new variational principle that is suitable for capturing the geometry of relativistic field theories with constraint…

math-ph2018★ 3 cited

The Hilbert space costratification for the orbit type strata of SU(2)-lattice gauge theory

Erik Fuchs, Peter D Jarvis, Gerd Rudolph +1

We construct the Hilbert space costratification of -quantum gauge theory on a finite spatial lattice in the Hamiltonian approach. We build on previous work where…