An effective field theory for superconducting phase transitions is constructed via Schwinger-Keldysh formalism, reproducing Ginzburg-Landau equations upon truncation while showing overdamped Higgs modes and complex relaxation in holographic validation.
On the Magnetic Properties of Superconductors of the Second Group
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Numerical perturbation analysis shows non-topological Z' strings in the minimal 331 model remain stable only near the semilocal limit θ_S ≈ π/2 even after tuning Higgs self-couplings.
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Effective Field Theory for Superconducting Phase Transitions
An effective field theory for superconducting phase transitions is constructed via Schwinger-Keldysh formalism, reproducing Ginzburg-Landau equations upon truncation while showing overdamped Higgs modes and complex relaxation in holographic validation.
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The non-topological $Z^\prime$ string in the 331 model and its classical stability
Numerical perturbation analysis shows non-topological Z' strings in the minimal 331 model remain stable only near the semilocal limit θ_S ≈ π/2 even after tuning Higgs self-couplings.