  We consider so-called regular invertible Gaussian Volterra processes and
derive a formula for their prediction laws. Examples of such processes include
the fractional Brownian motions and the mixed fractional Brownian motions. As
an application, we consider conditional-mean hedging under transaction costs in
Black-Scholes type pricing models where the Brownian motion is replaced with a
more general regular invertible Gaussian Volterra process.
