Stability and energy identity for Yang–Mills–Higgs pairs¶
Han, X., Jin, X., & Wen, Y. (2023). Stability and energy identity for Yang–Mills–Higgs pairs. Journal of Mathematical Physics.
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1 citation across 1 artifact.
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Domain-specific¶
- Stable Yang–Mills–Higgs Pair
- For example, Han, Jin, and Wen study an energy containing connection curvature, covariant Higgs kinetic energy, and a Higgs potential in one formulation, as well as an adjoint-bundle variant
This sourceThe functional these authors actually study — curvature, covariant Higgs kinetic term and a quartic potential — together with the adjoint-bundle variant they treat alongside it. Their Theorem 1.1, for the action with a quartic Higgs potential: a weakly stable pair on S^n has flat connection, covariantly constant Higgs field and unit Higgs norm when n is at least 5, and in dimension four the same Higgs conclusions with a Yang–Mills connection.
SupportedVerified against the source
- For example, Han, Jin, and Wen study an energy containing connection curvature, covariant Higgs kinetic energy, and a Higgs potential in one formulation, as well as an adjoint-bundle variant
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