2013
DOI: 10.1103/physrevd.88.094006
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Entropy production in classical Yang-Mills theory from glasma initial conditions

Abstract: We study the thermalization process in classical Yang-Mills (CYM) field theory starting from noisy glasma-like initial conditions by investigating the initial-value sensitivity of trajectories. Kunihiro et al. [17] linked entropy generation to the Kolmogorov-Sinaï entropy, which gives the entropy production rate in classical chaotic systems, calculated numerically for CYM fields starting from purely random initial field configurations. In contrast, we here study glasma-like initial conditions. For small rand… Show more

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Cited by 21 publications
(19 citation statements)
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“…Chaos of Wilson loops is important for understanding meson dynamics and deconfinement transition. The charmonium suppression in heavy ion collisions may be understood by an entropic interquark force [28][29][30][31], and the chaos could provide the entropy in a manner similar to [32][33][34]. At the deconfinement a turbulent behavior is expected [35,36], and the scaling of excited meson numbers [37][38][39] can be attributed to the chaos of mesons [40] and chaos of the QCD string.…”
Section: Introductionmentioning
confidence: 99%
“…Chaos of Wilson loops is important for understanding meson dynamics and deconfinement transition. The charmonium suppression in heavy ion collisions may be understood by an entropic interquark force [28][29][30][31], and the chaos could provide the entropy in a manner similar to [32][33][34]. At the deconfinement a turbulent behavior is expected [35,36], and the scaling of excited meson numbers [37][38][39] can be attributed to the chaos of mesons [40] and chaos of the QCD string.…”
Section: Introductionmentioning
confidence: 99%
“…Numerical studies of classical Yang-Mills theories showing this behavior can be found, e.g., in Ref. [31][32][33][34]. In [35] it was conjectured that the largest Lyapunov exponent in a lattice discretized classical SU(N) Yang-Mills theory at weak coupling is given by…”
Section: Entropy Production In Classical and Quantum Gauge Theoriesmentioning
confidence: 90%
“…where h = det(h ab ) and h ab is an induced metric on the worldsheet. We take the static gauge: (τ, σ) = (t, r) and then the static solution is provided as x 1 = X 1 (r (8) where = ∂ r and T = dt. The integration region is π/2 ≤ r ≤ r center where r = r center is the point of the bottom of the hanging string, which should solve the equation X(r center ) = 0 due to the parity symmetry X(r) = −X(−r) following from our boundary condition.…”
Section: Confining Geometry and Qq Potentialmentioning
confidence: 99%