Yinna Ye

activity

20112026

most citedConvergence rate of Euler--Maruyama scheme to the invariant probability measure under total variation distance for the SDEs

2 citations · 2 across the 6 of their papers we have counts for

collaborators

7 papers

math.PR2026

Limit theorems for supercritical branching processes in Markovian environment with linear fractional offspring distributions

Yinna Ye, Quansheng Liu

In this paper, we study the asymptotic behaviour for distribution of supercritical branching process in a Markovian environment with linear fractional offspring distributions. Phas…

math.PR2025★ 2 cited

Convergence rate of Euler--Maruyama scheme to the invariant probability measure under total variation distance for the SDEs

Yuke Wang, Yinna Ye

This article shows the geometric decay rate of Euler-Maruyama scheme for one-dimensional stochastic differential equation towards its invariant probability measure under total vari…

math.PR2024

From law of the iterated logarithm to Zolotarev distance for supercritical branching processes in random environment

Yinna Ye

Consider $(Z_{n})_{n \geq 0}$ a supercritical branching process in an independent and identically distributed environment. Based on some recent development in martingale limit theory,…

math.PR2023

Wasserstein- $1$ distance and nonuniform Berry-Esseen bound for a supercritical branching process in a random environment

Hao Wu, Xiequan Fan, Zhiqiang Gao +1

Let $(Z_{n})_{n \geq 0}$ be a supercritical branching process in an independent and identically distributed random environment. We establish an optimal convergence rate in the Was…

math.PR2022

Comparison on the criticality parameters for two supercritical branching processes in random environments

Xiequan Fan, Haijuan Hu, Hao Wu +1

Let ${Z_{1, n}, n \geq 0}$ and ${Z_{2, n}, n \geq 0}$ be two supercritical branching processes in different random environments, with criticality parameters $μ_{1}$ and $μ_{2}$ respec…

math.PR2019

Upper bound for the tail functions of the growth rate for supercritical branching processes in random environment

Yinna Ye

Suppose that $(Z_{n})_{n \geq 0}$ is a supercritical branching process in independent and identically distributed random environment. The right tail function of the scaled growth rate…

math.PR2011

A Local Limit Theorem for the Minimum of a Random Walk with Markovian Increasements

Yinna Ye

Let $(Ω, F, P)$ be a probability space and $E$ be a finite set. Assume that $X = (X_{n})$ is an irreducible and aperiodic Markov chain, defined on $(Ω,\mathcal{F}, \m…

Limit theorems for supercritical branching processes in Markovian environment with linear fractional offspring distributions

Convergence rate of Euler--Maruyama scheme to the invariant probability measure under total variation distance for the SDEs

From law of the iterated logarithm to Zolotarev distance for supercritical branching processes in random environment

Wasserstein-1 distance and nonuniform Berry-Esseen bound for a supercritical branching process in a random environment

Comparison on the criticality parameters for two supercritical branching processes in random environments

Upper bound for the tail functions of the growth rate for supercritical branching processes in random environment

A Local Limit Theorem for the Minimum of a Random Walk with Markovian Increasements

Wasserstein- $1$ distance and nonuniform Berry-Esseen bound for a supercritical branching process in a random environment