Effective potential and vacuum stability
arXiv:0802.4423 · doi:10.1088/0954-3899/36/1/015006
Abstract
By following previous work on this subject, we investigate the issue of the instability of the electroweak vacuum against the top loop corrections by performing an accurate analysis of a Higgs-Yukawa model. We find that, when the physical cutoff is properly implemented in the theory, the potential does not exhibit any instability. Moreover, contrary to recent claims, we show that this instability cannot be understood in terms of the very insightful work of Wu and Weinberg on the non-convexity of the one-loop effective potential of a scalar theory. Some of the theoretical and phenomenological consequences of our results are briefly discussed.
10 pages, 4 figures
References in corpus (7)
- On the metastability of the Standard Model vacuum
- The effective potential and the renormalisation group
- Improved Higgs Mass Stability Bound in the Standard Model and Implications for Supersymmetry
- Standard Model stability bounds for new physics within LHC reach
- Precise Vacuum Stability Bound in the Standard Model
- The Effective Potential, the Renormalisation Group and Vacuum Stability
- Effective potential (in)stability and lower bounds on the scalar (Higgs) mass
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