Abstract

We present a detailed analysis of the phase transition in the standard model at finite temperature. Using an improved perturbation theory, where plasma masses are determined from a set of one-loop gap equations, we evaluate the effective potential Veff(φ,T)V_{eff}(φ,T) in next-to-leading order, i.e., including terms cubic in the gauge coupling gg, the scalar self-coupling λ1/2λ^{1/2} and the top-quark Yukawa coupling ftf_t. The gap equations yield a non-vanishing magnetic plasma mass for the gauge bosons, originating from the non-abelian self-interactions. We discuss in detail size and origin of higher order effects and conclude that the phase transition is weakly first-order up to Higgs masses of about 70 GeV70\ GeV, above which our calculation is no longer self-consistent. For larger Higgs masses even an approximation containing all g4g^4 contributions to VeffV_{eff} is not sufficient, at least a full calculation to order g6g^6 is needed. These results turn out to be rather insensitive to the top-quark mass in the range mt=100 − 180 GeVm_t=100\ -\ 180\ GeV. Using Langer's theory of metastability we calculate the nucleation rate of critical droplets and discuss some aspects of the cosmological electroweak phase transition.

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