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We proof a connection between the generalized Molchan-Golosov integraltransform and the generalized Mandelbrot-Van Ness integral transform offractional Brownian motion (fBm). The former changes fBm of arbitrary Hurstindex K into fBm of index H by integrating over [0,t], whereas the latterrequires integration over (-infty,t].

On the Connection Between Molchan-Golosov and Mandelbrot- Van Ness Representations of Fractional Brownian Motion