  The localization behavior of the one-dimensional Anderson model with
correlated and uncorrelated purely off-diagonal disorder is studied. Using the
transfer matrix method, we derive an analytical expression for the localization
length at the band center in terms of the pair correlation function. It is
proved that for long-range correlated hopping disorder, a
localization-delocalization transition occurs at the critical Hurst exponent
H_c= 1/2 when the variance of the logarithm of hopping "\sigma_{\ln(t)}" is
kept fixed with the system size N. Based on numerical calculations, finite size
scaling relations are postulated for the localization length near the band
center (E \neq 0) in terms of the system parameters: E,N,H, and
\sigma_{\ln(t)}.
