TOPOLOGICAL OBJECTS AND CONFINEMENT ON THE LATTICE

Details TOPOLOGICAL OBJECTS AND CONFINEMENT ON THE LATTICE TOPOLOGICAL OBJECTS AND CONFINEMENT ON THE LATTICE

1995-04-20

arxiv.org/abs/hep-lat/9504013v2

Physics

High Energy Physics

High Energy Physics - Lattice

9 pages, LaTeX, 2 uuencoded tar-compressed postscript figures, needs psfig.tex; talk given by Polikarpov M.I. at International

Scientific paper

First we discuss various topological objects (monopoles, ``minopoles'' and ``hybrids'') which may be important for the confinement mechanism in various abelian projections. The second topic is the string between quark and antiquark. The standard quantum string with the Nambu-Goto action exists only in D=26. If we start from the field theory, in which the string excitations exist, and change the variables in the path integral to the string variables, then the Jacobian appears. This Jacobian generates the correction to the Nambu-Goto action. For this effective action the conformal anomaly cancels in D=4. Thus we get the quantum string theory in D=4.

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