Euclidean solutions of Yang-Mills theory coupled to a massive dilaton
arXiv:hep-th/0702127 · doi:10.1016/j.physletb.2007.09.051
Abstract
The Euclidean version of Yang-Mills theory coupled to a massive dilaton is investigated. Our analytical and numerical results imply existence of infinite number of branches of globally regular, spherically symmetric, dyonic type solutions for any values of dilaton mass . Solutions on different branches are labelled by the number of nodes of gauge field amplitude . They have finite reduced action and provide new saddle points in the Euclidean path integral.
arXiv comment16 pages 8 figures
References in corpus (12)
- Gravitating Monopole Solutions II
- Stringy Sphalerons and Non-Abelian Black Holes
- Saddle point solutions in Yang-Mills-dilaton theory
- Yang-Mills Cosmologies and Collapsing Gravitational Sphalerons
- Relaxed Bounds on the Dilaton Mass in a String Cosmology Scenario
- Axially Symmetric Multisphalerons in Yang-Mills-Dilaton Theory
- Static spherically symmetric monopole solutions in the presence of a dilaton field
- Euclidean solutions in Einstein-Yang-Mills-dilaton theory
- Static, spherically symmetric solutions of Yang-Mills-Dilaton theory
- Particle-like platonic solutions in scalar gravity
- Magnetic monopole solutions with a massive dilaton
- Euclidean solutions of Yang-Mills-dilaton theory