activity
20132026
most citedWeak uniqueness and density estimates for sdes with coefficients depending on some path-functionals

4 citations · 5 across the 8 of their papers we have counts for

collaborators

13 papers

q-fin.MF2026

Entropy-regularized penalization schemes and reflected BSDEs with singular generators

Daniel Chee, Noufel Frikha, Libo Li

This paper extends our previous work to continuous-time optimal stopping, focusing on American options in an exploratory setting. Our first contribution is an entropy-regularized p…

q-fin.CP2026

A Monotone Limit Approach to Entropy-Regularized American Options

Daniel Chee, Noufel Frikha, Libo Li

Recent advances in continuous-time optimal stopping have been driven by entropy-regularized formulations of randomized stopping problems, with most existing approaches relying on p…

math.PR2025

An Entropy Regularized BSDE Approach to Bermudan Options and Games

Noufel Frikha, Libo Li, Daniel Chee

In this paper, we investigate optimal stopping problems in a continuous-time framework where only a discrete set of stopping dates is admissible, corresponding to the Bermudan opti…

math.PR2025

On the convergence of the Euler-Maruyama scheme for McKean-Vlasov SDEs

Noufel Frikha, Xuanye Song

Building on the well-posedness of the backward Kolmogorov partial differential equation in the Wasserstein space, we analyze the strong and weak convergence rates for approximating…

q-fin.PM2024

Mirror Descent Algorithms for Risk Budgeting Portfolios

Martin Arnaiz Iglesias, Adil Rengim Cetingoz, Noufel Frikha

This paper introduces and examines numerical approximation schemes for computing risk budgeting portfolios associated to positive homogeneous and sub-additive risk measures. We emp…

math.NA20211 cited

A learning scheme by sparse grids and Picard approximations for semilinear parabolic PDEs

Jean-François Chassagneux, Junchao Chen, Noufel Frikha +1

Relying on the classical connection between Backward Stochastic Differential Equations (BSDEs) and non-linear parabolic partial differential equations (PDEs), we propose a new prob…