Rodrigo Meneses

Non linear evolution: revisiting the solution in the saturation region

Ab stractIn this paper we revisit the problem of the solution to Balitsky-Kovchegov equation deeply in the saturation domain. We find that solution has the form given in ref. [23] but it depends on variable z¯=lnx2Qs2+Const

DGLAP evolution for DIS diffraction production of high masses

\overline{z}= \ln \left({x}^2{Q}_s^2\right)+\mathrm{Const}

BFKL Pomeron calculus: solution to equations for nucleus-nucleus scattering in the saturation domain

and the value of Const is calculated in this paper. We propose the solution for full BFKL kernel at large z¯

Fujita type exponent for fully nonlinear parabolic equations and existence results

\overline{z}

On a Sturm–Liouville problem with spectral and physical parameters in boundary conditions

in the entire kinematic region that satisfies the McLerran-Venugopalan-type [3–7] initial condition.

Existence and non-existence of global solutions for uniformly parabolic equations

This paper is the first attempt to build CGC/saturation model based on the next-to-leading order corrections to linear and non-linear evolution in QCD. We assume that the renormalization scale is the saturation momentum and found that the scattering amplitude has geometric scaling behaviour deep in the saturation domain with the explicit formula of this behaviour at large