activity
19942022
most citedAn effective action for monopoles and knot solitons in Yang-Mills theory

130 citations · 896 across the 43 of their papers we have counts for

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Showing 1996Show all

7 papers · 1 filter

quant-ph1996★ 4 cited

q-oscillators, (non-)Kaehler manifolds and constrained dynamics

Sergei V. Shabanov

It is shown that q-deformed quantum mechanics (systems with q-deformed Heisenberg commutation relations) can be interpreted as an ordinary quantum mechanics on Kaehler manifolds, o…

hep-th1996★ 2 cited

The Monopole Dominance in QCD

Sergei V. Shabanov

A projection (gauge) independent formulation of the monopole dominance, discovered in lattice QCD for the maximal abelian projection, is given. A new dynamical abelian projection o…

hep-th1996★ 1 cited

Dynamical Abelian Projection of Gluodynamics

Sergei V. Shabanov

Assuming the monopole dominance, that has been proved in the lattice gluodynamics, to hold in the continuum limit, we develop an effective scalar field theory for QCD at large dist…

hep-lat1996★ 5 cited

Abelian projection and studies of gauge-variant quantities in lattice QCD without gauge fixing

Sergei V. Shabanov

We suggest a new (dynamical) Abelian projection of the lattice QCD. It contains no gauge condition imposed on gauge fields so that Gribov copying is avoided. Configurations of gaug…

quant-ph1996★ 13 cited

Path Integral in Holomorphic Representation without Gauge Fixation

Sergei V. Shabanov

A method of path integral construction without gauge fixing in the holomorphic representation is proposed for finite-dimensional gauge models. This path integral determines a manif…

hep-th1996★ 16 cited

Coordinate-free quantization of first-class constrained systems

John R. Klauder, Sergei V. Shabanov

The coordinate-free formulation of canonical quantization, achieved by a flat-space Brownian motion regularization of phase-space path integrals, is extended to a special class of…

hep-th1996

Supersymmetric quantization of Yang-Mills theory and possible applications

F. G. Scholtz, S. V. Shabanov

We develop a new operator quantization scheme for gauge theories where no gauge fixing for gauge fields is needed. The scheme allows one to avoid the Gribov problem and construct a…