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20202025
most citedOn the bailout dividend problem with periodic dividend payments for spectrally negative Markov additive processes

1 citations · 1 across the 9 of their papers we have counts for

collaborators

10 papers

math.PR2025

On optimal periodic dividend and capital injection strategies for general Lévy models

Dante Mata, Kei Noba, José-Luis Pérez

We consider a version of de Finetti's dividend problem, with the bail-out contraint to keep the surplus non-negative, and where dividend payments can only be made at the arrival ti…

math.PR2024

Multitype -coalescents and continuous state branching processes

Adrián González Casanova, Noemi Kurt, Imanol Nuñez Morales +1

We provide new connections between multitype -coalescents and multitype continuous state branching processes via duality and a homeomorphism on their parameter space. The approa…

math.PR2024

The frequency process in a non-neutral two-type continuous-state branching process with competition and its genealogy

Imanol Nuñez, José Luis Pérez

We consider a population growth model given by a two-type continuous-state branching process with immigration and competition, introduced by Ma. We study the relative frequency of…

math.OC2024

On the Bailout Dividend Problem with Periodic Dividend Payments and Fixed Transaction Costs

Harold A. Moreno-Franco, Jose-Luis Pérez

We study the optimal bailout dividend problem with transaction costs for an insurance company, where shareholder payouts align with the arrival times of an independent Poisson proc…

math.PR2023

The ancestral selection graph for a -asymmetric Moran model

Adrián González Casanova, Noemi Kurt, José Luis Pérez

Motivated by the question of the impact of selective advantage in populations with skewed reproduction mechanims, we study a Moran model with selection. We assume that there are tw…

math.PR2023

Alpha-stable branching and beta-Frequency processes, beyond the IID assumption

Adrián González Casanova, Imanol Nuñez, J. -L. Pérez

Birkner et al. obtained necessary and sufficient conditions for the frequency between two independent and identically distributed continuous-state branching processes time-changed…

math.PR2022

Loewner Theory for Bernstein functions II: applications to inhomogeneous continuous-state branching processes

Pavel Gumenyuk, Takahiro Hasebe, José-Luis Pérez

This paper continues the research project launched in [Constr. Approx. (2025) https://doi.org/10.1007/s00365-023-09675-9] and aimed at studying time-inhomogeneous one-dimensional b…

math.PR2022★ 1 cited

On the bailout dividend problem with periodic dividend payments for spectrally negative Markov additive processes

Dante Mata, Harold A. Moreno-Franco, Kei Noba +1

This paper studies the bailout optimal dividend problem with regime switching under the constraint that dividend payments can be made only at the arrival times of an independent Po…

math.CV2022

Loewner Theory for Bernstein functions I: evolution families and differential equations

Pavel Gumenyuk, Takahiro Hasebe, José-Luis Pérez

One-parameter semigroups of holomorphic functions appear naturally in various applications of Complex Analysis, and in particular, in the theory of (temporally) homogeneous Markov…

math.PR2020

The relative frequency between two continuous-state branching processes with immigration and their genealogy

María Emilia Caballero, Adrián González Casanova, José-Luis Pérez

When two (possibly different in distribution) continuous-state branching processes with immigration are present, we study the relative frequency of one of them when the total mass…