Finite quantum fluctuation energies over chiral soliton backgrounds are numerically evaluated at different parities and grand spins via phase shift analysis and Born-subtraction renormalization.
Usually the first order differential equations should be decoupled to two sets of the second order equ ations of the upper part and the lower part of the Dirac spinor
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Quantum fluctuation energies over a spatially inhomogeneous field background in a chiral soliton model
Finite quantum fluctuation energies over chiral soliton backgrounds are numerically evaluated at different parities and grand spins via phase shift analysis and Born-subtraction renormalization.