  The transport coefficients of the Anderson model are calculated by extending
Wilson's NRG method to finite temperature Green's functions. Accurate results
for the frequency and temperature dependence of the single--particle spectral
densities and transport time $\tau(\omega,T)$ are obtained and used to extract
the temperature dependence of the transport coefficients in the strong
correlation limit. The low temperature anomalies in the resistivity, $\rho(T)$,
thermopower, $S(T)$, thermal conductivity $\kappa(T)$ and Hall coefficient,
$R_{H}(T)$, are discussed. All quantities exhibit the expected Fermi liquid
behaviour at low temperature with power law dependecies on $T/T_{K}$ in very
good agreement with analytic results based on Fermi liquid theory. Scattering
of conduction electrons in higher, $l>0$, angular momentum channels is also
considered and an expression is derived for the corresponding transport time
and used to discuss the influence of non--resonant scattering on the transport
properties.
