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Thermodynamics of ultrastrongly coupled light-matter systems

Philipp Pilar, Daniele De Bernardis, Peter Rabl

2020Quantum49 citationsDOIOpen Access PDF

Abstract

We study the thermodynamic properties of a system of two-level dipoles that are coupled ultrastrongly to a single cavity mode. By using exact numerical and approximate analytical methods, we evaluate the free energy of this system at arbitrary interaction strengths and discuss strong-coupling modifications of derivative quantities such as the specific heat or the electric susceptibility. From this analysis we identify the lowest-order cavity-induced corrections to those quantities in the collective ultrastrong coupling regime and show that for even stronger interactions the presence of a single cavity mode can strongly modify extensive thermodynamic quantities of a large ensemble of dipoles. In this non-perturbative coupling regime we also observe a significant shift of the ferroelectric phase transition temperature and a characteristic broadening and collapse of the black-body spectrum of the cavity mode. Apart from a purely fundamental interest, these general insights will be important for identifying potential applications of ultrastrong-coupling effects, for example, in the field of quantum chemistry or for realizing quantum thermal machines.

Topics & Concepts

PhysicsCoupling (piping)QuantumPhase transitionStatistical physicsThermalThermodynamic temperatureDipoleField (mathematics)Thermodynamic systemQuantum phase transitionHeat capacityThermodynamicsSpecific heatQuantum thermodynamicsMode (computer interface)Quantum mechanicsThermodynamic potentialSpectrum (functional analysis)Thermal equilibriumPhase (matter)Quantum systemEnergy (signal processing)ChemistryPhysical systemFundamental thermodynamic relationMode couplingEnergy spectrumQuantum statistical mechanicsThermodynamic processQuantum phasesThermal fluctuationsThermodynamic stateElectric fieldNon-equilibrium thermodynamicsStrong Light-Matter InteractionsMechanical and Optical ResonatorsQuantum Electrodynamics and Casimir Effect
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