Lie symmetry classification of time-fractional telegraph systems with variable coefficients identifies three symmetry classes depending on the relation between transport coefficient and potential, and produces exact invariant solutions in Mittag-Leffler, generalized Wright, and Fox H-functions.
The random walk’s guide to anomalous diffusion: a fractional dynamics approach.Physics Reports, 339(1):1–77
2 Pith papers cite this work. Polarity classification is still indexing.
representative citing papers
EPOS4 simulations predict that Lévy radii Rside and Rlong decrease with transverse mass and increase with collision energy while the Lévy index alpha shows only mild dependence across the STAR Beam Energy Scan range.
citing papers explorer
-
Lie symmetry classification and invariant solutions of time-fractional telegraph systems with variable coefficients
Lie symmetry classification of time-fractional telegraph systems with variable coefficients identifies three symmetry classes depending on the relation between transport coefficient and potential, and produces exact invariant solutions in Mittag-Leffler, generalized Wright, and Fox H-functions.
-
Excitation function of femtoscopic L\'evy source parameters of pion pairs in EPOS4
EPOS4 simulations predict that Lévy radii Rside and Rlong decrease with transverse mass and increase with collision energy while the Lévy index alpha shows only mild dependence across the STAR Beam Energy Scan range.