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On the Besov regularity of the bifractional Brownian motion
Our aim in this paper is to improve Holder continuity results for the bifractional Brownian motion (bBm) $(B^{\alpha,\beta}(t))_{t\in[0,1] }$ with $0 \frac{1}{2}$ in the Holder spaces $\mathcal{C}^{\gamma}$, with $\gamma<\alpha \beta$.
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