activity
20182026
most citedOn the length of the longest consecutive switches

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

collaborators

9 papers

math.PR2026

The range of once-reinforced random walk on the half-line

Zechun Hu, Ting Ma, Renming Song +1

In this paper, we consider a once-reinforced random walk on the half-line, and give the limiting behaviors of all the moments of its range.

math.PR2024

Strong convergence rates for full-discrete approximations of the stochastic Allen-Cahn equations on 2D torus

Ting Ma, Lifei Wang, Huanyu Yang

In this paper we construct space-time full discretizations of stochastic Allen-Cahn equations driven by space-time white noise on 2D torus. The approximations are implemented by ta…

math.PR2022

Favorite Downcrossing Sites of One-Dimensional Simple Random Walk

Chen-Xu Hao, Ze-Chun Hu, Ting Ma +1

Random walk is a very important Markov process and has important applications in many fields.For a one-dimensional simple symmetric random walk , a site is called a favo…

math.PR2021

Three Favorite Edges Occurs Infinitely Often for One-Dimensional Simple Random Walk

Chen-Xu Hao, Ze-Chun Hu, Ting Ma +1

For a one-dimensional simple symmetric random walk , an edge (between points and ) is called a favorite edge at time if its local time at achieves the m…

math.PR2020

Limiting behaviors for longest consecutive switches in an IID Bernoulli sequence

Chen-Xu Hao, Ting Ma

In this paper we mainly discuss sharp lower and upper bounds for the length of longest consecutive switches in IID Bernoulli sequences. This work is an extension of results in Erdő…

math.PR2020

A Note on the Gaussian Minimum Conjecture

Yang-Fan Zhong, Ting Ma, Ze-Chun Hu

Let and be a centered Gaussian random vector. The Gaussian minimum conjecture says that $E\left(\min_{1\leq i\leq n}|X_i|\right)\geq E\left(\min_{1\…

math.PR2020

A Note on Convergence of Random Variables

Ze-Chun Hu, Ting Ma, Xiu-Ju Zhu

In this note, convergence of random variables will be revisited. We will give the answers to 5 questions among the 6 open questions introduced in (Convergence rates in the law of l…

math.PR2019

Convergence rates in the law of large numbers under sublinear expectations

Ze-Chun Hu, Ning-Hua Liu, Ting Ma

In this note, we study convergence rates in the law of large numbers for independent and identically distributed random variables under sublinear expectations. We obtain a strong $…

math.PR2018★ 1 cited

On the length of the longest consecutive switches

Chen-Xu Hao, Ze-Chun Hu, Ting Ma

An unbiased coin is tossed times independently and sequentially. In this paper, we will study the length of the longest consecutive switches, and prove that the limit behaviors…