2014Acta Scientiarum Naturalium Universitatis SunyatseniRequires access

A note on approximation to subfractional brownian motion

Xia, Liang-wen, Zhang, Jing-hong

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Abstract

Abstract:Subfractional Brownian motion can be decomposed in distribution as a sum of independent fractional Brownian motion and a centered Gaussian process with absolutely continuouspaths.This paper proves an approximations of subfractional Brownian motion using the decomposition.

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What this paper is about

Abstract:Subfractional Brownian motion can be decomposed in distribution as a sum of independent fractional Brownian motion and a centered Gaussian process with absolutely continuouspaths.This paper proves an approximations of subfractional Brownian motion using the decomposition.

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Available abstract

Abstract:Subfractional Brownian motion can be decomposed in distribution as a sum of independent fractional Brownian motion and a centered Gaussian process with absolutely continuouspaths.This paper proves an approximations of subfractional Brownian motion using the decomposition.

Key concepts: Fractional Brownian motion, Brownian excursion, Brownian motion, Martingale representation theorem, Reflected Brownian motion, Mathematics, Heavy traffic approximation, Diffusion process

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