Published March 23, 1987
| Version v1
Journal article
Hyperon-nucleon and hyperon-hyperon interaction in a quark model
Description
The non-relativistic quark cluster model is employed to describe the two-baryon systems including hyperons such as Λ, Σ and Ξ. Qualitative discussions about the role of the Pauli principle for quarks and the color magnetic interaction in the baryon-baryon scattering are given. Results of the resonating group method (RGM) calculation show a repulsive interaction at short distances in most of the two-baryon systems with strangeness S=-1 and -2. There appears, however, a sharp resonance in the 1S0ΛΛ scattering at E=26.3 MeV, which may correspond to the di-hyeron state. (orig.)
Additional details
Publishing Information
- Journal Title
- Nucl. Phys., A
- Journal Volume
- 464
- Journal Issue
- 4
- Series
- Nucl. Phys., A.
- Journal Page Range
- 700-716
- ISSN
- 0375-9474
- CODEN
- NUPAB
INIS
- Country of Publication
- Netherlands
- Country of Input or Organization
- Netherlands
- INIS RN
- 18059322
- Subject category
- S72: PHYSICS OF ELEMENTARY PARTICLES AND FIELDS;
- Resource subtype / Literary indicator
- Numerical Data
- Descriptors DEI
- COLOR MODEL; EIGENVALUES; ENERGY DEPENDENCE; FLAVOR MODEL; HYPERON-HYPERON INTERACTIONS; INELASTIC SCATTERING; INTERACTION RANGE; KERNELS; LAMBDA PARTICLES; MATRIX ELEMENTS; MEV RANGE 10-100; MEV RANGE 100-1000; NUCLEON-HYPERON INTERACTIONS; NUCLEONS; PAULI PRINCIPLE; PHASE SHIFT; POTENTIAL SCATTERING; RESONATING-GROUP METHOD; S MATRIX; S WAVES; SIGMA PARTICLES; SPIN ORIENTATION; SU-3 GROUPS; SYMMETRY BREAKING; THEORETICAL DATA; XI PARTICLES
- Descriptors DEC
- BARYON-BARYON INTERACTIONS; BARYONS; COMPOSITE MODELS; DATA; DISTANCE; ELASTIC SCATTERING; ELEMENTARY PARTICLES; ENERGY RANGE; FERMIONS; HADRON-HADRON INTERACTIONS; HADRONS; HYPERONS; INFORMATION; INTERACTIONS; LIE GROUPS; MATHEMATICAL MODELS; MATRICES; MEV RANGE; NUMERICAL DATA; ORIENTATION; PARTIAL WAVES; PARTICLE INTERACTIONS; PARTICLE MODELS; QUARK MODEL; SCATTERING; STRANGE PARTICLES; SU GROUPS; SYMMETRY GROUPS; VARIATIONAL METHODS