Dynamical Group SO (5, 2) for Hadrons

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概要

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• By introducing the group SO(5, 2) as a dynamical group for hadrons, we obtain the mass formula m^2=λ^2β^2+λ^2{j(j+1)-j'^2} from the eigenvalue problem of the second-order Casimir operator of this group. Although this is an attractive method for the interpretation of the universality of α', which is the slope of the Regge trajectories, it is impossible to obtain the linear rising trajectory only from these approaches. The circumstances of the adoption of the group SO(5, 2) as a dynamical group are stated in connection with the extensions of hadrons.

• 理論物理学刊行会の論文
• 1976-06-25

著者

• MOTOYOSHI Akio

  Department of Physics, Kumamoto University

• Motoyoshi Akio

  Department Of Physics Kumamoto University

• MOTOYOSHI Akio

  Department of Physics,Kumamoto University

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• Quark Model with the Regge Pole Amplitude for High Energy Forward Scattering
• Realization of Quantum Communication by the Polarization of Photons
• Decoherence Due to the Macroscopic Nature
• Dynamical Group SO (5, 2) for Hadrons
• Realization of Quantum Communication by the Polarization of Photons

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