What is higgsed phase?
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The Higgs phase refers to a phase of matter in which the Higgs field is condensed and the gauge symmetry is spontaneously broken. It is characterized by a gap in the excitation spectrum and the absence of a local order parameter. The Higgs phase can display rich phenomenology, such as superconductivity, and is proposed to be a symmetry-protected topological (SPT) phase. In particular, it is protected by a higher-form magnetic symmetry and a matter symmetry, which depend on the physical context . The Higgs phase can be classified as an SPT phase in the presence of a global U(1) symmetry associated with the Higgs field and a (d-2)-form U(1) magnetic symmetry, where d is the spatial dimension . The Higgs phase is related to the broken custodial symmetry and is associated with a transition between different types of confinement in gauge Higgs theories .
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14 Mar 2023 | The paper does not explicitly define the term "higgsed phase." |
| The paper does not explicitly define the term "higgsed phase." | |
| The paper does not explicitly define the term "Higgsed phase." However, it mentions that the Higgs phase is a phase of spontaneously broken custodial symmetry. | |
02 Nov 2022 | The paper does not explicitly define the term "higgsed phase". |
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What is phase singularity?5 answersStep 1:
Phase singularity refers to points in space where the phase of a wave becomes undefined or singular. It can be seen in various fields such as optics, cardiac electrophysiology, and computational simulations. In optics, phase singularities are observed in optical vortex beams and can be exploited for improved sensing techniques and device design (Han et al.). In the context of cardiac electrophysiology, phase singularity identification systems are used to locate the organizing centers of spiral waves in the heart muscle, which are targeted for ablation therapy in treating certain heart rhythm disorders (Nam & Seop, Li et al.). Computational simulations also study the influence of phase singularity population size on the dynamics of topological defects, providing insights into the behavior of phase singularities in human atrial and ventricular fibrillation (Jenkins et al.).
Step 3:
Phase singularity refers to points in space where the phase of a wave becomes undefined or singular. It can be seen in various fields such as optics, cardiac electrophysiology, and computational simulations. In optics, phase singularities are observed in optical vortex beams and can be exploited for improved sensing techniques and device design (Han et al.). In the context of cardiac electrophysiology, phase singularity identification systems are used to locate the organizing centers of spiral waves in the heart muscle, which are targeted for ablation therapy in treating certain heart rhythm disorders (Nam & Seop, Li et al.). Computational simulations also study the influence of phase singularity population size on the dynamics of topological defects, providing insights into the behavior of phase singularities in human atrial and ventricular fibrillation (Jenkins et al.).