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20242026
most citedNon-reversible lifts of reversible diffusion processes and relaxation times

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

collaborators

5 papers

math.PR2026

Relaxation times of non-reversible Markov processes

Andreas Eberle, Francis Lörler

We develop a systematic approach to quantify -relaxation times for non-reversible Markov processes based on the singular value gap of the generator introduced by Chatterjee. T…

math.PR2025

Convergence rates of self-repellent random walks, their local time and Event Chain Monte Carlo

Andreas Eberle, Francis Lörler

We study the rate of convergence to equilibrium of the self-repellent random walk and its local time process on the discrete circle . While the self-repellent random…

math.AP2025

Convergence of non-reversible Markov processes via lifting and flow Poincar{é} inequality

Andreas Eberle, Arnaud Guillin, Leo Hahn +2

We propose a general approach for quantitative convergence analysis of non-reversible Markov processes, based on the concept of second-order lifts and a variational approach to hyp…

math.PR2024

Space-time divergence lemmas and optimal non-reversible lifts of diffusions on Riemannian manifolds with boundary

Andreas Eberle, Francis Lörler

Non-reversible lifts reduce the relaxation time of reversible diffusions at most by a square root. For reversible diffusions on domains in Euclidean space, or, more generally, on a…

math.PR2024★ 5 cited

Non-reversible lifts of reversible diffusion processes and relaxation times

Andreas Eberle, Francis Lörler

We propose a new concept of lifts of reversible diffusion processes and show that various well-known non-reversible Markov processes arising in applications are lifts in this sense…