Stability of Gluonic Systems with Multiple Soft Interactions
arXiv:1907.12602 · doi:10.1007/s12036-019-9597-y
Abstract
In this paper, we investigate the stability properties of soft gluons in SIBYLL 2.1 with reference to its original version 1.7 that corresponds to hadronic hard interactions. In order to investigate the stability structures, we classify the regions of the gluon density fluctuations in its double leading logarithmic approximation and its equivalent description as the fractional power law. In the parameter space of initial transverse momentum and QCD renormalization scale that correspond to extensive air showers of cosmic rays, we have categorized the surface of parameters over which the proton is stable. We further discuss the nature of local and global correlations and stability properties where the concerning statistical basis yields a stable system or undergoes a geometric phase transition. Finally, we give a phenomenological understanding towards the stability of soft interactions, Pomeron particle productions in minijet model, string fragmentation and verify our result corresponding to the experiments - CDF, P238, UAS, GEUS and UA4 collaborations.
Keywords: Extensive Air Showers, Multiple Soft Interactions, Cosmic Rays, Gluon Density Fluctuations, Astroparticle Physics, 32 pages; 5 figures; Accepted to appear in Journal of Astrophysics and Astronomy
References in corpus (11)
- PYTHIA 6.4 Physics and Manual
- Parton distributions for the LHC
- Decoding the phase structure of QCD via particle production at high energy
- The transition temperature in QCD
- Higher order fluctuations and correlations of conserved charges from lattice QCD
- Revealing proton shape fluctuations with incoherent diffraction at high energy
- Flat Information Geometries in Black Hole Thermodynamics
- Coherent lepton pair production in hadronic heavy ion collisions
- Elastic and diffractive scattering at the LHC
- Strange sea determination from collider data
- (3+1)-dimensional anisotropic fluid dynamics with a lattice QCD equation of state