  We show that fractional Brownian motion(fBM) defined via Volterra integral
representation with Hurst parameter $H\geq\frac{1}{2}$ is a quasi-surely
defined Wiener functional on classical Wiener space,and we establish the large
deviation principle(LDP) for such fBM with respect to $(p,r)$-capacity on
classical Wiener space in Malliavin's sense.
