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The quantization of exotic states in SU(3) soliton models: A solvable quantum mechanical analog

Aleksey Cherman·Thomas D. Cohen·Abhinav Nellore
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Abstract

The distinction between the rigid rotor and Callan-Klebanov approaches to the quantization of SU(3) solitons is considered in the context of exotic baryons. A numerically tractable quantum mechanical analog system is introduced to test the reliability of the two quantization schemes. We find that in the equivalent of the large N_c limit of QCD, the Callan-Klebanov approach agrees with a numerical solution of the quantum mechanical analog. Rigid rotor quantization generally does not. The implications for exotic baryons are briefly discussed.

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Aleksey Cherman, Thomas D. Cohen, Abhinav Nellore. 2004-08-25. The quantization of exotic states in SU(3) soliton models: A solvable quantum mechanical analog. https://doi.org/10.1103/physrevd.70.096003

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