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Solution to the Sudakov suppressed Balitsky-Kovchegov equation and its application to HERA data

机译:sudakov的解决方案抑制了Balitsky-Kovchegov方程及其在Hera数据的应用

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We analytically solve the Sudakov suppressed Balitsky-Kovchegov evolution equation with fixed and running coupling constants in the saturation region. The analytic solution of the S-matrix shows that the rapidity dependence of the solution with the fixed coupling constant is replaced by the dependence in the smallest dipole running coupling case, as opposed to obeying the law found in our previous publication, where all the solutions of the next-to-leading order evolution equations comply with rapidity dependence once the QCD coupling is switched from the fixed coupling to the smallest dipole running coupling prescription. This finding indicates that the corrections of the sub-leading double logarithms in the Sudakov suppressed evolution equation are significant, which compensate for a part of the evolution decrease of the dipole amplitude introduced by the running coupling effect. To test the analytic findings, we calculate the numerical solutions of the Sudakov suppressed evolution equation, and the numerical results confirm the analytic outcomes. Moreover, we use the numerical solutions of the evolution equationto fit the HERA data. This demonstrates that the Sudakov suppressed evolution equation can achieve a good quality fit to the data.
机译:我们分析解决了Sudakov抑制Balitsky-Kovchegov进化方程,其饱和区域中的固定和运行耦合常数。 S-Matrix的分析解决方案表明,溶液与固定耦合常数的快速依赖性被最小的偶极运行耦合案例所取代,而不是遵守我们以前的出版物中发现的法律,其中所有解决方案的下一个到领头阶发展方程遵守迅速依赖一旦QCD耦合从固定耦合切换到运行耦合处方最小偶极子。该发现表明sudakov抑制的演化方程中的亚前双对角线的校正是显着的,这补偿了通过运行耦合效果引入的偶极幅度的一部分减小。为了测试分析结果,我们计算Sudakov抑制的演化方程的数值解,数值结果证实了分析结果。此外,我们使用演化方程的数值解符合HERA数据。这表明sudakov抑制的演化方程可以实现对数据的良好质量。

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