Bethe--Salpeter wave functions in integrable models
arXiv:0805.3098 · doi:10.1143/PTP.121.1003
Abstract
We investigate some properties of Bethe--Salpeter wave functions in integrable models. In particular we illustrate the application of the operator product expansion in determining the short distance behavior. The energy dependence of the potentials obtained from such wave functions is studied, and further we discuss the (limited) phenomenological significance of zero--energy potentials.
LaTeX, 38 pages, 9 figures
References in corpus (10)
- Nuclear Force from Lattice QCD
- From Form Factors to Correlation Functions: The Ising Model
- Off-Shell Dynamics of the O(3) Nonlinear Sigma-Model -- Beyond Monte-Carlo and Perturbation Theory
- Nuclear Force from Lattice QCD
- Does the XY Model have an integrable continuum limit?
- Ward Identities and Integrable Differential Equations in the Ising Field Theory
- Construction and clustering properties of the 2-d non-linear sigma-model form factors: O(3), O(4), large n examples
- Structure functions of the 2d O(n) non-linear sigma models
- Lattice QCD approach to nuclear force
- Hadron interactions from lattice QCD
Cited by in corpus (8)
- Nucleon-Nucleon Potential and its Non-locality in Lattice QCD
- Hadron interactions in lattice QCD
- Application of the operator product expansion to the short distance behavior of nuclear potentials
- Toward an understanding of short distance repulsions among baryons in QCD -- NBS wave functions and operator product expansion --
- Short distance repulsion in 3 nucleon forces from perturbative QCD
- Hadronic interactions and nuclear physics
- Effective potential from zero-momentum potential
- Effective potential for relativistic scattering