8 citations · 8 across the 5 of their papers we have counts for
5 papers
Fractional counting process at Lévy times and its applications
Shilpa Garg, Ashok Kumar Pathak, Aditya Maheshwari
Traditionally, fractional counting processes, such as the fractional Poisson process, etc. have been defined using fractional differential and integral operators. Recently, Laskin…
Tempered space-time fractional negative binomial process
Shilpa, Ashok Kumar Pathak, Aditya Maheshwari
In this paper, we define a tempered space-time fractional negative binomial process (TSTFNBP) by subordinating the fractional Poisson process with an independent tempered Mittag-Le…
Multivariate Tempered Space-Fractional Negative Binomial Process and Risk Models with Shocks
Ashok Kumar Pathak, Ritik Soni
In this paper, we first define the multivariate tempered space-fractional Poisson process (MTSFPP) by time-changing the multivariate Poisson process with an independent tempered α-…
Generalized Fractional Risk Process
Ritik Soni, Ashok Kumar Pathak
In this paper, we define a compound generalized fractional counting process (CGFCP) which is a generalization of the compound versions of several well-known fractional counting pro…
Bivariate Tempered Space-Fractional Poisson Process and Shock Models
Ritik Soni, Ashok Kumar Pathak, Antonio Di Crescenzo +1
In this paper, we introduce a bivariate tempered space-fractional Poisson process (BTSFPP) by time-changing the bivariate Poisson process with an independent tempered -stable su…