Instability of the hedgehog shape for the octet baryon in the chiral quark soliton model

Abstract

In this paper the stability of the hedgehog shape of the chiral soliton is studied for the octet baryon with the SU(3) chiral quark soliton model. The strangeness degrees of freedom are treated by a simplified bound-state approach, which omits the locality of the kaon wave function. The mean field approximation for the flavor rotation is applied to the model. The classical soliton changes shape according to the strangeness. The baryon appears as a rotational band of the combined system of the deformed soliton and the kaon.

24 pages, LaTeX, 8 eps files

References in corpus (10)

• The 1/N Expansion for Baryons
• Baryons as non-topological chiral solitons
• Nucleon Parton Distributions at Low Normalization Point in the Large N_c Limit
• Baryons as Chiral Solitons in the Nambu--Jona-Lasinio Model
• Chiral Symmetry and the Nucleon Structure Functions
• Nucleon Structure Functions from a Chiral Soliton
• On Hyperfine Splittings of Strange Baryons in the Skyrme Model
• Heavy Baryons as Skyrmion with $1/m_Q$ Corrections
• Estimate of Quantum corrections to the Mass of the Chiral Soliton in the Nambu--Jona--Lasinio Model
• Strange and Non-Strange Meson Fluctuations off the Nambu--Jona-Lasinio Soliton

Cited by in corpus (2)

• Stability of the rotating SU(3) Skyrmion
• Nonrigid chiral soliton for the octet and decuplet baryons