The CCFM Monte Carlo generator CASCADE. H. Jung.

PROGRAM SUMMARY
Title of program: CASCADE 1.00/01
Catalogue identifier: ADPK
Ref. in CPC: 143(2002)100
Distribution format: tar gzip file
Number of lines in distributed program, including test data, etc: 276142
Keywords: Quantum chromodynamics, Small x, kt-factorization, CCFM, Parton showers, Leptoproduction, Photoproduction, pp- and ppbar-scattering, Heavy quark production, Elementary particle physics, Event simulation.
Programming language used: Fortran
Computer: SGI , HP-UX , SUN , PC .

CPC Program Library subprograms used:

 Cat. Id.  Title                             Ref. in CPC
 ADNN      PYTHIA V6.154                      135(2001)238                   
 ADBJ      BASES/SPRING V5.1                  88(1995)309                    
 

Nature of physical problem:
High-energy collisions of particles at moderate values of x are well described by resummations of leading logarithms of transverse momenta (alphas ln Q^2)^n, generally referred to as DGLAP physics. At small x leading-logs of longitudinal momenta, (alphas ln x)^n, are expected to become equally if not more important (BFKL). An appropriate description valid for both small and moderate x is given by the CCFM evolution equation, resulting in an unintegrated gluon density A(x,kt,,qbar), which is also a function of the evolution scale qbar.

Method of solution:
Since measurements involve complex cuts and multi-particle final states, the ideal form for any theoretical description of the data is a Monte Carlo event-generator which embodies small-x resummations, in analogy with event generators which embody DGLAP resummations. In order to build such an event generator one needs to know the underlying parton branching equation which, when iterated over many branchings, reproduces the correct leading logarithms. Also an efficient way of implementing the branching equation into a Monte Carlo event generator has to be found. The CCFM equation for small x parton evolution can be formulated in a manner suitable for carrying out a backward evolution, which is an almost essential requirement to efficiently generate unweighted Monte Carlo events.

Restrictions:
Hard sub-processes like: gamma*g* -> qqbar(QQbar), gamma g* -> J/psi g, g*g* -> qqbar(QQbar) can be simulated in deep inelastic- and Q^2 ~ 0GeV^2 ep scattering, gammap scattering, pp- and ppbar-scattering. Limitations come from the parameterization of unintegrated gluon density: the present version is applicable for HERA and TEVATRON energies, for larger energies new data files are needed (please contact the author).

Typical running time:
~0.03 sec/event on Pentium II (266 MHz), depends on the problem studied.

Unusual features:
None.