Decays in SU(2) Chiral Perturbation Theory
arXiv:0906.0302 · doi:10.1016/j.physletb.2009.09.048
Abstract
We study the decays in one-loop two-flavour Chiral Perturbation Theory. We provide arguments why the calculation of the coefficient of the pionic chiral logarithm $\logm = M^2\log M^2$ is unique and then perform the calculation. As a check we perform the reduction of the known three-flavour result. The underlying arguments are expected to be valid for heavier particles and other processes as well.
arXiv comment11 pages, Section 3 expanded and made more structured. Comments on lattice and relation to FSI added
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- How to employ decays to extract information on scattering
- Implications of chiral symmetry on -wave pionic resonances and the scalar charmed mesons
- Hyperon Electromagnetic Properties in Two-Flavor Chiral Perturbation Theory
- On the factorization of chiral logarithms in the pion form factors
- Kaon Thresholds and Two-Flavor Chiral Expansions for Hyperons
- Possible lattice approach to B to D pi (K) matrix elements
- Study of Kaon Decay to Two Pions
- Chiral perturbation theory in the meson sector
- Phenomenology from the Lattice
- Chiral Symmetry and Charmonium Decays to Two Pseudoscalars
- Lattice understanding of the Delta I=1/2 rule & some implications