2169 K
52 pp.
 
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TitleThe Eightfold Way: A Theory of Strong Interaction Symmetry
Author(s)Gell-Mann, M.
Publication DateMarch 15, 1961
Report NumberTID-12608
Unique IdentifierACC0113
Other NumbersCTSL-20; OSTI ID: 4008239
Research OrgCalifornia Inst. of Tech., Pasadena. Synchrotron Lab.
Contract NoAT(11-1-)-68
Sponsoring OrgUS Atomic Energy Commission (AEC)
SubjectPhysics; Baryons; Electrons; Elementary Particles; Hyperons; Interactions; Kaons; Mathematics; Muons; Muons-minus; Neutrinos; Nucleons; Particle Models; Pions; Pseudoscalar; Spin; Strong Interactions; Symmetry; Vectors; Weak Interactions
Related Web PagesMurray Gell-Mann, the Eightfold Way, and Quantum Chromodynamics
AbstractA new model of the higher symmetry of elementary particles is introduced ln which the eight known baryons are treated as a supermultiplet, degenerate in the limit of unitary symmetry but split into isotopic spin multiplets by a symmetry-breaking term. The symmetry violation is ascribed phenomenologically to the mass differences. The baryons correspond to an eight-dimensional irreducible representation of the unitary group. The pion and K meson fit into a similar set of eight particles along with a predicted pseudoscalar meson X {sup o} having I = 0. A ninth vector meson coupled to the baryon current can be accommodated naturally in the scheme. It is predicted that the eight baryons should all have the same spin and parity and that pseudoscalar and vector mesons should form octets with possible additional singlets. The mathematics of the unitary group is described by considering three fictitious leptons, nu , e {sup -}, and mu {sup -}, which may throw light on the structure of weak interactions. (D. L.C.)
2169 K
52 pp.
 
View Document 
  


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