Topology and confinement

1 Azakov, Siyavush  
Azakov S.
The General Correlation Function in the Schwinger Model on a Torus
2 Polikarpov, Mikhail  
: V.G.Bornyakov, M.N.Chernodub, F.V.Gubarev, M.I.Polikarpov, T.Suzuki, A.I.Veselov, V.I.Zakharov
Anatomy of the Magnetic Monopole in SU(2) Lattice Gauge Theory
3 Pullirsch, Rainer  
B.A.Berg, U.M. Heller, H. Markum, R. Pullirsch, W. Sakuler
Space-Time Correlations between Topological and Fermionic Densities in Compact QED
4 Schaefer, Stefan  
C. Gattringer, M. Goeckeler, C.B. Lang, P.E.L. Rakow, S. Schaefer and A. Schaefer
A lattice study of the mechanism for chiral symmetry breaking
5 Cosmai, Leonardo  
P. Cea and L. Cosmai
External field dependence of the deconfinement temperature in SU(3).
6 Suzuki, Tsuneo  
Tsuneo Suzuki Inst.Theor.Phys., Kanazawa Univ.,Japan
Topics on monopole dynamics in gluodynamics
7 Dittmann, Leander  
L. Dittmann, T. Heinzl, A. Wipf
A lattice study of the Faddeev-Niemi effective action
8 Tucker, William  
William Tucker
The Maximum Abelian Gauge in SU(3)
9 Ichie, Hiroko  
H.Ichie, V.Bornyakov, T.Streuer and G.Schierholz
Comparison of the abelian flux tube in quenched and full QCD
10 Ilgenfritz, Ernst-Michael  
K. Langfeld, E.-M. Ilgenfritz, H. Reinhardt, A. Sch\"afke Institut f\"ur Theoretische Physik, Universit\"at T\"ubingen
Singular Gauge Potentials and the Gluon Condensate at Zero Temperature
11 Bertle, Roman  
Roman Bertle, Manfried Faber, Jeff Greensite, Stefan Olejnik
Vortices in the SU(2)-Higgs model
12 Schiller, Arwed  
M.N. Chernodub, E.-M. Ilgenfritz, A. Schiller
Monopoles, confinement and deconfinement in lattice compact QED in $2+1 D$ with external fields
13 SHOJI, Fumiyoshi  
F.Shoji
Stochastic gauge fixing and gauge ambiguity
14 Bornyakov, Vitaly  
V.Bornyakov and M.Mueller-Preussker
Continuum limit in abelian projected SU(2) lattice gauge theory
15 Veselov, Alexander  
E.-M. Ilgenfritz$^a$,B.V. Martemyanov$^b$,M. M\"uller-Preussker$^c$\\ and A. I. Veselov$^b$\\ $^a$ Institute of Theoretical Physics,\\ University of T\"ubingen, D-72076 T\"ubingen, Germany\\ $^b$ Institute for Theoretical and Experimental Physics
Classical solutions with nontrivial holonomy boundary conditions in $SU(2)$ lattice gauge theory at $T \ne 0$
16 Cheluvaraja, Srinath  
Srinath Cheluvaraja
A new method for measuring the 't Hooft loop

last modified: Mon Aug 20 11:07:04 2001 lattice2001@desy.de