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Geodesic random walks, diffusion processes and Brownian motion on Finsler manifolds
Published 16 Feb 2021 in math.DG, math.AP, and math.PR | (2102.08296v1)
Abstract: We show that geodesic random walks on a complete Finsler manifold of bounded geometry converge to a diffusion process which is, up to a drift, the Brownian motion corresponding to a Riemannian metric.
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