In a minimal non-reciprocal graphene model, quantum capacitance scales as (1 - β²)^{-1} near the exceptional point, offering an equilibrium thermodynamic signature of non-Hermiticity.
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A universal framework for strong-coupling quantum thermodynamics that defines an intrinsic Hamiltonian of mean force, preserves von Neumann entropy and standard gauge freedoms, and formulates first and second laws from microscopically accessible variables.
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Thermodynamic signatures of non-Hermiticity in Dirac materials via quantum capacitance
In a minimal non-reciprocal graphene model, quantum capacitance scales as (1 - β²)^{-1} near the exceptional point, offering an equilibrium thermodynamic signature of non-Hermiticity.
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Intrinsic Hamiltonian of Mean Force and Strong-Coupling Quantum Thermodynamics
A universal framework for strong-coupling quantum thermodynamics that defines an intrinsic Hamiltonian of mean force, preserves von Neumann entropy and standard gauge freedoms, and formulates first and second laws from microscopically accessible variables.