A Self-Dual Model for the SU(2) Gauge Theory
Nuovo Cim. A112 (1999) 1161-1166 A model of SU(2) gauge theory in the space-time $R\times S^3$ is constructed in terms of local gauge-invariant variables. A metric tensor $g_{\mu \nu}$ is defined starting with the components of the strength tensor $F_{\mu \nu}^k$ and of its dual $\widetilde{F}_{\mu...
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Main Authors | , |
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Format | Journal Article |
Language | English |
Published |
17.10.1999
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Subjects | |
Online Access | Get full text |
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Summary: | Nuovo Cim. A112 (1999) 1161-1166 A model of SU(2) gauge theory in the space-time $R\times S^3$ is constructed
in terms of local gauge-invariant variables. A metric tensor $g_{\mu \nu}$ is
defined starting with the components of the strength tensor $F_{\mu \nu}^k$ and
of its dual $\widetilde{F}_{\mu \nu}^k$. It is shown that the components
$g_{\mu \nu}$ determine the gauge field equations if some supplementary
constraints are imposed. Two families of analitical solutions of the field
equations are also obtained. |
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DOI: | 10.48550/arxiv.hep-th/9910130 |