2009
DOI: 10.1016/j.physletb.2009.10.043
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Computation of the string tension in four-dimensional Yang–Mills theory using large N reduction

Abstract: Continuum reduction and Monte Carlo simulation are used to calculate the heavy quark potential and the string tension in large N Yang-Mills theory in four dimensions. The potential is calculated out to a separation of nine lattice units on a lattice with extent six in each direction.

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Cited by 12 publications
(14 citation statements)
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“…Expressed in terms of our variables it is σξ 2 c | b I =0.182 = 2.2(3). The results of [20] are claimed to be compatible with [19] at infinite N . These results were obtained working at N = 37, 47, 59 on a 6 4 lattice at small values b = 0.345, 0.348, 0.350 assuming large-N reduction and including folded loops in the analysis.…”
Section: Continuum Limitmentioning
confidence: 82%
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“…Expressed in terms of our variables it is σξ 2 c | b I =0.182 = 2.2(3). The results of [20] are claimed to be compatible with [19] at infinite N . These results were obtained working at N = 37, 47, 59 on a 6 4 lattice at small values b = 0.345, 0.348, 0.350 assuming large-N reduction and including folded loops in the analysis.…”
Section: Continuum Limitmentioning
confidence: 82%
“…The result of [20] seems to side with that of [19], but has too large errors to be sure. The systematic error is too big to claim evidence for a difference between the string tension extracted from Wilson loops and that extracted from Polyakov loop correlators by [19] in the continuum limit.…”
Section: Continuum Limitmentioning
confidence: 94%
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“…As an example of results obtained in this approach, in ref. [88] the confining potential was computed up to distances equal to 9 lattice spacings from simulations on a lattice of linear size L = 6a.…”
Section: From Factorization To Orbifold Dualitiesmentioning
confidence: 99%
“…As an example of results obtained in this approach, in ref. [66] the confining potential was computed up to distances equal to 9 lattice spacings, from simulations on a lattice of linear size L = 6a.…”
Section: Factorization Volume Reduction and Large-n Equivalencesmentioning
confidence: 99%