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The role of Glauber exchange in soft collinear effective theory and the Balitsky–Fadin–Kuraev–Lipatov Equation

机译:Glauber交换在共线有效理论和Balitsky–Fadin–Kuraev–Lipatov方程中的作用

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In soft collinear effective theory (SCET) the interaction between high energy quarks moving in opposite directions involving momentum transfer much smaller than the center-of-mass energy is described by the Glauber interaction operator which has two-dimensional Coulomb-like behavior. Here, we determine thisn–nˉcollinear Glauber interaction operator and consider its renormalization properties at one loop. At this order a rapidity divergence appears which gives rise to an infrared divergent (IR) rapidity anomalous dimension commonly called the gluon Regge trajectory. We then go on to consider the forward quark scattering cross section in SCET. The emission of real soft gluons from the Glauber interaction gives rise to the Lipatov vertex. Squaring and adding the real and virtual amplitudes results in a cancelation of IR divergences, however the rapidity divergence remains. We introduce a rapidity counter-term to cancel the rapidity divergence, and derive a rapidity renormalization group equation which is the Balitsky–Fadin–Kuraev–Lipatov Equation. This connects Glauber interactions with the emergence of Regge behavior in SCET.
机译:在软共线有效理论(SCET)中,具有二维库仑行为的Glauber相互作用算子描述了沿相反方向运动的高能夸克之间的相互作用,其中动量传递远小于质心能量。在这里,我们确定此n–nˉ共线性Glauber相互作用算子,并在一个循环中考虑其重归一化性质。以这种顺序出现了速度发散,这引起了红外发散(IR)速度异常维度,通常称为胶子Regge轨迹。然后,我们继续考虑SCET中的前夸克散射截面。从格劳伯相互作用中释放出真正的软胶子会产生Lipatov顶点。对实幅度和虚幅度进行平方并相加会导致IR发散的抵消,但是仍然存在速度发散。我们引入了一个速度反项以消除速度差异,并推导了一个快速再归一化群方程,即Balitsky–Fadin–Kuraev–Lipatov方程。这将Glauber交互作用与SCET中Regge行为的出现联系起来。

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