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• W2029121172 abstract "We derive the constraints on the solutions of the classical SU(2) Skyrme model imposed by requiring that angular momentum (J) and isospin (I) be well defined under the general symmetry (${mathit{aI}}_{3}$+${mathit{bJ}}_{3}$). We show that for all nontrivial solutions (${mathit{aI}}_{3}$+${mathit{bJ}}_{3}$) must be 0, a/b must be an integer, and for bensuremath{ne}0 the profile function must be of the form F(r)=F((1-${mathit{A}}^{2}$${)}^{1/2}$z^+A {x^cos[(a/b)ensuremath{varphi}+B]+y^sin[(a/b)ensuremath{varphi}+B})(x^,y^,z^ are Cartesian unit vectors; r,ensuremath{theta},ensuremath{varphi} are the usual spherical polar coordinates; F, A, B are undetermined functions of r,ensuremath{theta})." @default.
• W2029121172 created "2016-06-24" @default.
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• W2029121172 date "1995-04-01" @default.
• W2029121172 modified "2023-10-14" @default.
• W2029121172 title "Symmetry constraints on the classical skyrmion" @default.
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• W2029121172 doi "https://doi.org/10.1103/physrevc.51.2241" @default.
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