We report measurements of the complex ac susceptibility chi(T) for bot
h isotropic and anisotropic square superconducting wire networks as we
ll as direct measurements of the magnetic normal-to-superconducting ph
ase boundary T(c)(H)\chi for these systems. The chi(T) transition is s
ubstantially broader and exhibits greater depression in magnetic field
than the resistive transitions R(T). Commensurability structures foun
d in the T(c)(H)\chi measurements at low-order rational fields are gre
atly enhanced compared to those found in resistively measured phase bo
undaries T(c)(H)\R. For square networks made anisotropic by different
wire widths in the two perpendicular directions, the T(c)(H)\chi phase
boundaries demonstrate that increasing the anisotropy greatly increas
es the depression of the susceptibility transition temperature at inco
mmensurate applied magnetic fields. This indicates a weakening of the
network's ability to screen magnetic field with larger anisotropy desp
ite the fact that anistropy is increased by adding material to one set
of parallel wires. This result supports a picture of anisotropic loca
lization of the order parameter and/or anisotropic vanishing of the fl
ux pinning or helicity modulus in periodic systems in an irrational ho
mogeneous field.