Nonlinear Fokker-Planck equations endowed with power-law diffusion terms have proven to
be valuable tools for the study of diverse complex systems in physics, biology, and other …

Nonlinear Fokker-Planck equations endowed with curl drift forces are investigated. The
conditions under which these evolution equations admit stationary solutions, which are q …

In this paper, we studied the Hyers–Ulam–Rassias stability for nonlinear Stratonovich
Volterra integral equations. Also, we obtained stochastic operational matrix of modification of …

Symmetries can be used to integrate scalar Ito equation–or reduce systems of such
equations–by the Kozlov substitution, ie passing to symmetry adapted coordinates. While …

We extend a recently introduced free-energy formalism for homogeneous Fokker-Planck
equations to a wide, and physically appealing, class of inhomogeneous nonlinear Fokker …

The stochastic model for epidemic spreading of the novel coronavirus disease based on the
data set supply by the public health agencies in countries as Brazil, United States and India …

Increasing interest has been shown in the subject of non-additive entropic forms during
recent years, which has essentially been due to their potential applications in the area of …

In this paper we consider heterogeneous diffusion processes with the power-law
dependence of the diffusion coefficient on the position and investigate the influence of …

We derive the stochastic differential equation (SDE) in Itô's calculus corresponding to
nonlinear Fokker–Planck equation where the nonlinearity appearing in this evolution …

Systems characterized by more than one temperature usually appear in nonequilibrium
statistical mechanics. In some cases, eg, glasses, there is a temperature at which fast …