activity
20092026
most citedFractional diffusion equations and processes with randomly varying time

130 citations · 710 across the 67 of their papers we have counts for

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Showing 2013Show all

8 papers · 1 filter

math.AP2013★ 8 cited

Fractional Klein-Gordon equation for linear dispersive phenomena: analytical methods and applications

Roberto Garra, Enzo Orsingher, Federico Polito

In this paper we discuss some exact results related to the fractional Klein--Gordon equation involving fractional powers of the D'Alembert operator. By means of a space-time transf…

math.PR2013

Counting processes with Bernštein intertimes and random jumps

Enzo Orsingher, Bruno Toaldo

We consider here point processes , , with independent increments and integer-valued jumps whose distribution is expressed in terms of Bernštein functions with Lévy…

math.PR2013

Random flights governed by Klein-Gordon-type partial differential equations

R. Garra, E. Orsingher

In this paper we study random flights in R^d with displacements possessing Dirichlet distributions of two different types and uniformly oriented. The randomization of the number of…

math.PR2013★ 20 cited

Fractional Klein-Gordon equations and related stochastic processes

Roberto Garra, Enzo Orsingher, Federico Polito

This paper presents finite-velocity random motions driven by fractional Klein-Gordon equations of order . A key tool in the analysis is played by the McBride's theory w…

math.PR2013★ 1 cited

Pseudoprocesses related to space-fractional higher-order heat-type equations

Enzo Orsingher, Bruno Toaldo

In this paper we construct pseudo random walks (symmetric and asymmetric) which converge in law to compositions of pseudoprocesses stopped at stable subordinators. We find the high…

math.PR2013★ 21 cited

Fractional Non-Linear, Linear and Sublinear Death Processes

Enzo Orsingher, Federico Polito, Ludmila Sakhno

This paper is devoted to the study of a fractional version of non-linear $\mathpzc{M}^ν(t)$, , linear , and sublinear , death processes.…