The general behavior of unintegrated parton distributions based on the single-scale evolution and the angular ordering constraint
arXiv:1010.1097 · doi:10.1016/j.physletb.2010.10.007
Abstract
To overcome the complexity of generalized two hard scale (,) evolution equation, well known as the , , and () evolution equations, and calculate the unintegrated parton distribution functions (), , and () proposed a procedure based on () the inclusion of single-scale () only at the last step of evolution and () the angular ordering constraint () on the terms (the collinear approximation), to bring the second scale, into the evolution equations. In this work we intend to use the (Martin et al) parton distribution functions (PDF) and try to calculate for various values of (the longitudinal fraction of parton momentum), (the probe scale) and (the parton transverse momentum) to see the general behavior of three dimensional at the level up to the working energy scales (. It is shown that there exits some pronounced peaks for the three dimensional with respect to the two variables and at various energies (). These peaks get larger and move to larger values of , as the energy () is increased. We hope these peaks could be detected in the experiments at and other laboratories in the less exclusive processes.
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