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We develop an asymptotic perturbation theory for the large logarithmic behavior of the non-linear integro-differential equation describing the soft correlations of QCD jet measurements, the Banfi-Marchesini-Smye (BMS) equation.
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A. Hornig, C. Lee, J. R. Walsh, and S. Zuberi, Double Non-Global Logarithms In-N-Out of Jets
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M. Ciafaloni, D. Colferai, G. P. Salam, and A. M. Stasto, Renormalization group improved small x Green’s function
2003
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H. Weigert, Nonglobal jet evolution at finite N(c)
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A. H. Mueller and A. I. Shoshi, Small x physics beyond the Kovchegov equation
2004
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S. Munier and R. B. Peschanski, Traveling wave fronts and the transition to saturation
2004
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A. Banfi, G. P. Salam, and G. Zanderighi, Principles of general final-state resummation and automated implementation
2005
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E. Iancu, A. H. Mueller, and S. Munier, Universal behavior of QCD amplitudes at high energy from general tools of statistical physics
2005
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2012
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2012
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R. Kelley, J. R. Walsh, and S. Zuberi, Abelian Non-Global Logarithms from Soft Gluon Clustering
2012
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2012
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Y. Hatta and T. Ueda, Resummation of non-global logarithms at finite N c N_{c}
2013
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M. D. Schwartz and H. X. Zhu, Non-global Logarithms at 3 Loops, 4 Loops, 5 Loops and Beyond
2014
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K. Khelifa-Kerfa and Y. Delenda, Non-global logarithms at finite N c
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