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Monopole (mathematics)
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In mathematics, a monopole is a connection over a principal bundle G with a section of the associated adjoint bundle.
This article may be too technical for most readers to understand. (March 2013) |
Physical interpretation
Physically, such a monopole can be interpreted in a gauge theory coupled to a scalar field as a configuration of the scalar and gauge fields which satisfies the Bogomolny equations and has finite action. Due to the presence of a scalar field, this monopole is an example of an 't Hooft–Polyakov monopole[1] and should not be confused with the singular monopole solutions to Maxwell's equations which are mathematically described by nontrivial principal bundles.
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