Using the conventional scaling approach as well as the renormalization
group analysis in d = 2 + epsilon dimensions, we calculate the locali
zation length xi(B) in the presence of a magnetic field B. For the qua
si-if) case the results are consistent with a universal increase of xi
(B) by a numerical factor when the magnetic field is in the range iota
<< iota(H) less than or similar to xi (0), iota is the mean free path
, iota(H) is the magnetic length root (h) over bar c/eB. However, for
d greater than or equal to 2 where the magnetic field does cause deloc
alization there is no universal relation between xi(B) and xi(0). The
effect of spin-orbit interaction is briefly considered as well.