  We analytically calculate properties of a strongly coupled striped
superconductor, with the charge density wave sourced by a modulated chemical
potential, in the large modulation wavenumber Q limit. In the absence of a
homogeneous term in the chemical potential, we show that the critical
temperature scales as a negative power of Q for scaling dimensions \Delta <
3/2, whereas for \Delta > 3/2, there is no phase transition above a certain
critical value of Q. The condensate is found to scale as a positive power of Q
such that the gap is proportional to Q. We discuss how these results change if
a homogeneous term is added to the chemical potential. We compare our analytic
results with numerical calculations whenever the latter are available and find
good agreement.
