Abstract
Using classical time-average approximation, critical temperature and condensed solution in holographic p-wave superconductors with a time-dependent source is investigated in probe limit. By choosing suitable gauge field ansatz, the equation of motion for a vector field is presented. With the help of the Sturm—Liouville equation, concrete values of phase transition temperature and critical frequency are obtained. It is shown that the phase transition temperature enhances as the frequency of the time-dependent source raises in high frequency regime, which means that the operators on the boundary field theory will be easier to condense.
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