The electroweak sphaleron on the lattice
arXiv:hep-lat/9512004 · doi:10.1016/0550-3213(96)00105-8
Abstract
We study the properties of the electroweak sphaleron on a finite lattice. The cooling algorithm for saddle points is used to obtain the static classical solutions of the SU(2)-Higgs field theory. Results are presented for . After performing finite size scaling we find good agreement with the results obtained from variational approaches. Of relevance for numerical determinations of the transition rate is that the lattice artefacts are surprisingly small for .
13p LaTeX with 3 figs, uufiles -gz format
References in corpus (8)
- The classical sphaleron transition rate exists and is equal to
- Quantum Fluctuations around the Electroweak Sphaleron
- Quantum fluctuations of the electroweak sphaleron: Erratum and Addendum
- Sphalerons and Other Saddles from Cooling
- Chern-Simons number diffusion in (1+1)-dimensional Higgs theory
- Sphaleron transitions in a realistic heat bath
- Gauge invariant extremization on the lattice
- Sphaleron transition rate at high temperature in the 1+1 D abelian Higgs model
Cited by in corpus (6)
- Bubbles in the supersymmetric standard model
- Chern-Simons production during preheating in hybrid inflation models
- Towards Schwinger production of magnetic monopoles in heavy-ion collisions
- Improved determination of the classical sphaleron transition rate
- Sphaleron Transition Rate in Presence of Dynamical Fermions
- Embedded Topological Defects in Electroweak Theory: From Percolating Networks to Sphalerons