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- W1644691010 abstract "Abstract We study the form of the high spin expansion of the minimal anomalous dimension for long operators belonging to the sl ( 2 ) sector of N = 4 SYM. Keeping fixed the ratio j between the twist and the logarithm of the spin, the minimal anomalous dimension expands as γ ( g , j , s ) = f ( g , j ) ln s + f ( 0 ) ( g , j ) + O ( 1 / ln s ) . This particular double scaling limit is efficiently described, including the desired accuracy O ( ( ln s ) 0 ) , in terms of a linear integral equation. By its use, we are able to evaluate both at weak and strong coupling the subleading scaling function f ( 0 ) ( g , j ) as a series in j, up to the order j 5 . Thanks to these results, the possible extension of the liaison with the O ( 6 ) non-linear sigma model may be tackled on a solid ground." @default.
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- W1644691010 date "2009-12-01" @default.
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- W1644691010 title "On the high spin expansion in the SYM theory" @default.
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- W1644691010 doi "https://doi.org/10.1016/j.nuclphysb.2009.06.033" @default.
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