Supersymmetric quantum mechanics of monopoles in N =4 Yang-Mills theory
Identifieur interne : 001D87 ( Main/Exploration ); précédent : 001D86; suivant : 001D88Supersymmetric quantum mechanics of monopoles in N =4 Yang-Mills theory
Auteurs : Julie D. Blum [États-Unis]Source :
- Physics Letters B [ 0370-2693 ] ; 1994.
English descriptors
- Teeft :
- Blum physics letters, Bosonic, Bosonic case, Collective coordinates, Complex structures, Energy dynamics, Fermion, Fermion modes, Gauge theory, Global rotations, Global symmetry, Kinetic energy, Lagrangian, Magnetic charges, Majorana condition, Matrix, Mode equation, Moduli manifold, Moduli space, Modulus, Monopole, Monopole moduli space, Monopole solution, Monopoles, Nonzero modes, Phys, String theory, Supersymmetric, Supersymmetric monopoles, Supersymmetric quantum mechanics, Supersymmetry, Time dependence, Topological charge, Zeroth order.
Abstract
Abstract: A supersymmetric collective coordinate expansion of the monopole solution of N=4 Yang-Mills theory is performed resulting in an N=4 supersymmetric quantum mechanics on the moduli space of monopole solutions.
Url:
DOI: 10.1016/0370-2693(94)91012-X
Affiliations:
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Le document en format XML
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<term>Energy dynamics</term>
<term>Fermion</term>
<term>Fermion modes</term>
<term>Gauge theory</term>
<term>Global rotations</term>
<term>Global symmetry</term>
<term>Kinetic energy</term>
<term>Lagrangian</term>
<term>Magnetic charges</term>
<term>Majorana condition</term>
<term>Matrix</term>
<term>Mode equation</term>
<term>Moduli manifold</term>
<term>Moduli space</term>
<term>Modulus</term>
<term>Monopole</term>
<term>Monopole moduli space</term>
<term>Monopole solution</term>
<term>Monopoles</term>
<term>Nonzero modes</term>
<term>Phys</term>
<term>String theory</term>
<term>Supersymmetric</term>
<term>Supersymmetric monopoles</term>
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<term>Supersymmetry</term>
<term>Time dependence</term>
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<front><div type="abstract" xml:lang="en">Abstract: A supersymmetric collective coordinate expansion of the monopole solution of N=4 Yang-Mills theory is performed resulting in an N=4 supersymmetric quantum mechanics on the moduli space of monopole solutions.</div>
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