L
Luisa Beghin
Researcher at Sapienza University of Rome
Publications - 77
Citations - 1748
Luisa Beghin is an academic researcher from Sapienza University of Rome. The author has contributed to research in topics: Subordinator & Poisson distribution. The author has an hindex of 19, co-authored 73 publications receiving 1562 citations.
Papers
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Time-fractional telegraph equations and telegraph processes with brownian time
Enzo Orsingher,Luisa Beghin +1 more
TL;DR: In this paper, the fundamental solutions to time-fractional telegraph equations of order 2α were studied and the Fourier transform of the solutions for any α and the representation of their inverse, in terms of stable densities, was given.
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Fractional Poisson processes and related planar random motions
Luisa Beghin,Enzo Orsingher +1 more
TL;DR: In this article, three different fractional versions of the standard Poisson process and some related results concerning the distribution of order statistics and the compound poisson process are presented, and a planar random motion described by a particle moving at finite velocity and changing direction at times spaced by fractional Poisson processes is presented.
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Fractional diffusion equations and processes with randomly varying time.
Enzo Orsingher,Luisa Beghin +1 more
TL;DR: In this paper, the authors analyzed the solutions of fractional diffusion equations of order 0 < v ≤ 2 and interpreted them as densities of the composition of various types of stochastic processes.
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Poisson-type processes governed by fractional and higher-order recursive differential equations
Luisa Beghin,Enzo Orsingher +1 more
TL;DR: In this article, the authors considered some fractional extensions of the recursive differential equation governing the Poisson process, i.e. the generalized Mittag-Leffler functions.
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Fractional diffusion equations and processes with randomly varying time
Enzo Orsingher,Luisa Beghin +1 more
TL;DR: In this article, the authors analyzed and interpreted the densities of the composition of various types of stochastic processes and showed that the solutions of fractional diffusion equations correspond to the distribution of the $n$-times iterated Brownian motion.