Superradiant first-order transitions in Dicke models with interacting matter are folds of one equation of state from the matter's magnetization response rather than crossings of disjoint sheets.
Unilateral criticality and phase transition in the cavity- ising model,
4 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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2026 4verdicts
UNVERDICTED 4representative citing papers
Magnetic materials described by an effective Dicke model exhibit perturbatively stable ground-state squeezing near a superradiant transition, providing a resource for quantum metrology and entanglement witnessing.
Landau theory applied to the ferromagnetic Dicke-Ising model captures a tricritical point between second- and first-order transitions driven by virtual nearest-neighbor double spin-flip processes, establishing the model as a platform for quantum criticality above the upper critical dimension.
Classifies two-order-parameter systems into categories based on free-energy coupling terms, each yielding different phase diagrams and critical scalings.
citing papers explorer
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Folds of one curve: the superradiant phase diagram of Dicke modes with interacting matter
Superradiant first-order transitions in Dicke models with interacting matter are folds of one equation of state from the matter's magnetization response rather than crossings of disjoint sheets.
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Dicke materials as a resource for quantum squeezing
Magnetic materials described by an effective Dicke model exhibit perturbatively stable ground-state squeezing near a superradiant transition, providing a resource for quantum metrology and entanglement witnessing.
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Quantum criticality of the ferromagnetic Dicke-Ising model
Landau theory applied to the ferromagnetic Dicke-Ising model captures a tricritical point between second- and first-order transitions driven by virtual nearest-neighbor double spin-flip processes, establishing the model as a platform for quantum criticality above the upper critical dimension.
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Universal classification of continuous phase transitions with two order parameters
Classifies two-order-parameter systems into categories based on free-energy coupling terms, each yielding different phase diagrams and critical scalings.