We examine nonlocal conductivity in high-temperature superconductors f
rom a phenomenological paint of view. One wants to deduce the properti
es of the conductivity, especially its inherent length scales, from th
e transport data. Although this is a challenging inverse problem, comp
licated further by the experimental data not being completely self-con
sistent, we have made some progress. We find that if a certain form fo
r the conductivity is postulated then one requires positive ''viscosit
y'' coefficients to reproduce some of the experimental results. We are
able to show that the effects of surfaces on the conductivity are lik
ely to be important and draw comparisons with the treatment of the sur
face within the hydrodynamic approach put forth by Huse and Majumdar.
We also develop an approximation scheme for the conductivity which is
more robust than the hydrodynamic one, since it is stable for both pos
itive and negative viscosity coefficients, and discuss the results obt
ained using it.