We use the variational method for the Sturm-Liouville eigenvalue problem to
analytically calculate some properties of holographic superconductors with
Gauss-Bonnet gravity in probe limit. By studying the holographic p-wave and
s-wave superconductors in (3+1)-dimensional boundary field theories, it is
found that near the critical temperature, the critical exponent of the
condensation is 1/2 which is the universal value in mean-field theory. We also
find that when Gauss-Bonnet coefficients grow bigger the operators on the
boundary field theory will be harder to condense. These are in good agreement
with the numerical results.Comment: 16pp, no figures;Some minor changes and references adde