Bifurcation in the Yang-Mills field equations with static sources

We argue that the bifurcation phenomenon in the Yang-Mills field equations can be distinguished into weak and strong forms. For the weak form we demonstrate explicitly that there are an infinite number of bifurcating branches emanating from a bifurcation point.

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Bibliographische Detailangaben
Veröffentlicht in:	Phys. Rev. D; (United States) 1987-10, Vol.36 (8), p.2527-2531
Hauptverfasser:	OH, C. H, PARWANI, R. R
Format:	Artikel
Sprache:	eng
Schlagworte:	645400 - High Energy Physics- Field Theory CHARGE DENSITY Classical and quantum physics: mechanics and fields COULOMB FIELD DIFFERENTIAL EQUATIONS ELECTRIC FIELDS EQUATIONS Exact sciences and technology FIELD EQUATIONS GAUGE INVARIANCE INVARIANCE PRINCIPLES Physics PHYSICS OF ELEMENTARY PARTICLES AND FIELDS Theory of quantized fields YANG-MILLS THEORY
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Beschreibung
Zusammenfassung:	We argue that the bifurcation phenomenon in the Yang-Mills field equations can be distinguished into weak and strong forms. For the weak form we demonstrate explicitly that there are an infinite number of bifurcating branches emanating from a bifurcation point.
ISSN:	0556-2821 1089-4918
DOI:	10.1103/PhysRevD.36.2527