activity
20242026
collaborators

5 papers

math.PR2026

Strong convergence rate of Euler-Maruyama approximations in temporal-spatial Hölder-norms for Lévy-driven stochastic differential equations

Vu Thi Hue, Ngoc Khue Tran, Hoang-Long Ngo

We study the error between the exact solution and its Euler-Maruyama approximation in temporal-spatial Hölder-norms for Lévy-driven stochastic differential equations.

math.PR2025

A tamed-adaptive Milstein scheme for stochastic differential equations with low regularity coefficients

Thi-Huong Vu, Hoang-Long Ngo, Duc-Trong Luong +1

We propose a tamed-adaptive Milstein scheme for stochastic differential equations in which the first-order derivatives of the coefficients are locally Hölder continuous of order $…

math.PR2024

A Multi-level Monte Carlo simulation for invariant distribution of Markovian switching Lévy-driven SDEs with super-linearly growth coefficients

Hoang-Viet Nguyen, Trung-Thuy Kieu, Duc-Trong Luong +2

This paper concerns the numerical approximation for the invariant distribution of Markovian switching Lévy-driven stochastic differential equations. By combining the tamed-adaptiv…

math.PR2024

Strong solution and approximation of time-dependent radial Dunkl processes with multiplicative noise

Minh-Thang Do, Hoang-Long Ngo, Dai Taguchi

We study the strong existence and uniqueness of solutions within a Weyl chamber for a class of time-dependent particle systems driven by multiplicative noise. This class includes w…

math.PR2024

Numerical schemes for radial Dunkl processes

Hoang-Long Ngo, Dai Taguchi

We consider the numerical approximation for a class of radial Dunkl processes corresponding to arbitrary (reduced) root systems in . This class contains some well-k…