Central Limit Theorem for the self-repelling random walk with directed edges

Abstract

We prove a conjecture of Toth and Veto about the weak convergence of the self repelling random walk with directed edges under diffusive scaling to a uniform distribution.

References in corpus (2)

• Continuous time `true' self-avoiding random walk on Z
• Self-repelling random walk with directed edges on Z

Cited by in corpus (3)

• On the centre of mass of a random walk
• Limit theorems for the trajectory of the self-repelling random walk with directed edges
• On some random walk problems