activity
20132024
most citedChange-of-variable formula for the bi-dimensional fractional Brownian motion in Brownian time

1 citations · 1 across the 4 of their papers we have counts for

collaborators

7 papers

q-fin.PR2024

On the valuation of life insurance policies for dependent coupled lives

Kira Henshaw, Cedric H. A. Koffi, Olivier Menoukeu Pamen +1

In this paper, we investigate a complex variation of the standard joint life annuity policy by introducing three distinct contingent benefits for the surviving member(s) of a coupl…

q-fin.MF2019

Variable annuities in a Lévy-based hybrid model with surrender risk

Laura Ballotta, Ernst Eberlein, Thorsten Schmidt +1

This paper proposes a market consistent valuation framework for variable annuities with guaranteed minimum accumulation benefit, death benefit and surrender benefit features. The s…

math.PR2017

Symmetric weighted odd-power variations of fractional Brownian motion and applications

David Nualart, Raghid Zeineddine

We prove a non-central limit theorem for the symmetric weighted odd-power variations of the fractional Brownian motion with Hurst parameter H< 1/2. As applications, we study the as…

math.PR2016

Asymptotic behavior of weighted power variations of fractional Brownian motion in Brownian time

Raghid Zeineddine

We study the asymptotic behavior of weighted power variations of fractional Brownian motion in Brownian time Z_t:= X_{Y_t}, t >= 0, where X is a fractional Brownian motion and Y is…

math.PR2014★ 1 cited

Change-of-variable formula for the bi-dimensional fractional Brownian motion in Brownian time

Raghid Zeineddine

Let X^{1}, X^{2} be two independent (two-sided) fractional Brownian motions having the same Hurst parameter H in (0,1), and let Y be a standard (one-sided) Brownian motion independ…

math.PR2013

An Itô's type formula for the fractional Brownian motion in Brownian time

Ivan Nourdin, Raghid Zeineddine

Let be a (two-sided) fractional Brownian motion of Hurst parameter and let be a standard Brownian motion independent of . Fractional Brownian motion in Brow…

math.PR2013

Fluctuations of the power variation of fractional Brownian motion in Brownian time

Raghid Zeineddine

We study the fluctuations of the power variation of fractional Brownian motion in Brownian time