Abstract
In this paper, we analytically investigate the properties of Weyl's corrected p-wave holographic superconductors by the matching method. The relation between the critical temperature Tc and the charge density ρ has been obtained as Tc ∝ ρ⅓ and the dependence of the expectation value of the condensation operator on the temperature has been found analytically in the form [Formula: see text]. The critical exponent of the condensation also comes out to be ½, which is the universal value in the mean field theory and which has nothing to do with the Weyl coupling γ. Our results are in very good agreement with the existing numerical results and have been obtained using the variational method.