Pearson diffusions are governed by diffusion equations with polynomial coefficients. Fractional Pearson diffusions are governed by the corresponding timefractional diffusion equation. They are useful for modeling sub-diffusive phenomena, caused by particle sticking and trapping. This paper provides explicit strong solutions for fractional Pearson diffusions, using spectral methods. It also presents stochastic solutions, using a non-Markovian inverse stable time change
Transport dynamics in complex systems is often observed to deviate from the standard laws. For insta...
The generalized diffusion equations with fractional order derivatives have shown be quite efficient ...
In time fractional models, the solution depends on all its past history; therefore such models are a...
Pearson diffusions are governed by diffusion equations with polynomial coefficients. Fractional Pear...
Fractional differential equations are an important and useful tool in many areas of science and engi...
This paper focuses on Pearson diffusions and the spectral high-order approximation of their related ...
AbstractThis paper focuses on Pearson diffusions and the spectral high-order approximation of their ...
In this paper we focus on strong solutions of some heat-like problems with a non-local derivative in...
AbstractFractional diffusion equations replace the integer-order derivatives in space and time by th...
In this paper we focus on strong solutions of some heat-like problems with a non-local derivative in...
none2This book contains 20 contributions by the leading authors in fracrional dynmics. It covers t...
Transport dynamics in complex systems is often observed to deviate from the standard laws. For insta...
The generalized diffusion equations with fractional order derivatives have shown be quite efficient ...
In time fractional models, the solution depends on all its past history; therefore such models are a...
Pearson diffusions are governed by diffusion equations with polynomial coefficients. Fractional Pear...
Fractional differential equations are an important and useful tool in many areas of science and engi...
This paper focuses on Pearson diffusions and the spectral high-order approximation of their related ...
AbstractThis paper focuses on Pearson diffusions and the spectral high-order approximation of their ...
In this paper we focus on strong solutions of some heat-like problems with a non-local derivative in...
AbstractFractional diffusion equations replace the integer-order derivatives in space and time by th...
In this paper we focus on strong solutions of some heat-like problems with a non-local derivative in...
none2This book contains 20 contributions by the leading authors in fracrional dynmics. It covers t...
Transport dynamics in complex systems is often observed to deviate from the standard laws. For insta...
The generalized diffusion equations with fractional order derivatives have shown be quite efficient ...
In time fractional models, the solution depends on all its past history; therefore such models are a...