The Exact Critical Bubble Free Energy and the Effectiveness of Effective Potential Approximations
David Brahm, Clarence L. Y. Lee
Abstract
To calculate the temperature at which a first-order cosmological phase transition occurs, one must calculate Fc(T), the free energy of a critical bubble configuration. Fc(T) is often approximated by the classical energy plus an integral over the bubble of the effective potential; one must choose a method for calculating the effective potential when V''<0. We test different effective potential approximations at one loop. The agreement is best if one pulls a factor of μ4/T4 into the decay rate prefactor [where μ2 = V''(ϕf)], and takes the real part of the effective potential in the region V''<0. We perform a similar analysis on the 1-dimensional kink.
Create a lesson
Related papers
Cross-Moment Consistency and the Fifth Adler Coefficient in Hadronic Tau Decays
Gauhar Abbas, Debabina Biswas, Pratham Dadhich et al.
Ground-State Heavy-Baryon Mass Spectrum in the Relativistic Independent Quark Model
Divyajyoti Pandey, Kalpalata Dash, Sanjay Kumar Swain
Born spreading with consistent shower starting scales in MC@NLO and FxFx merging
Rikkert Frederix, Paolo Torrielli
Earthquake Forecast via Neutrino Tomography at the DUNE Baseline
Bipin Singh Koranga, Samrat Vashisht, Vivek Kumar Nautiyal
Light (anti)nuclei production via coalescence in electron-proton collisions: from HERA to EIC
Niccolò Ciavarelli, Francesco Noferini, Francesca Bellini
Heavy quarkonium spin transport in a hot medium
Nora Brambilla, Shuo Fang, Tom Magorsch et al.