1. Quantum simulation of thermodynamics in an integrated quantum photonic processor.
- Author
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Somhorst, F. H. B., van der Meer, R., Correa Anguita, M., Schadow, R., Snijders, H. J., de Goede, M., Kassenberg, B., Venderbosch, P., Taballione, C., Epping, J. P., van den Vlekkert, H. H., Timmerhuis, J., Bulmer, J. F. F., Lugani, J., Walmsley, I. A., Pinkse, P. W. H., Eisert, J., Walk, N., and Renema, J. J.
- Subjects
QUANTUM thermodynamics ,QUANTUM theory ,QUANTUM optics ,QUANTUM states ,SECOND law of thermodynamics ,OPTICAL interferometers - Abstract
One of the core questions of quantum physics is how to reconcile the unitary evolution of quantum states, which is information-preserving and time-reversible, with evolution following the second law of thermodynamics, which, in general, is neither. The resolution to this paradox is to recognize that global unitary evolution of a multi-partite quantum state causes the state of local subsystems to evolve towards maximum-entropy states. In this work, we experimentally demonstrate this effect in linear quantum optics by simultaneously showing the convergence of local quantum states to a generalized Gibbs ensemble constituting a maximum-entropy state under precisely controlled conditions, while introducing an efficient certification method to demonstrate that the state retains global purity. Our quantum states are manipulated by a programmable integrated quantum photonic processor, which simulates arbitrary non-interacting Hamiltonians, demonstrating the universality of this phenomenon. Our results show the potential of photonic devices for quantum simulations involving non-Gaussian states. The emergence of relaxation in unitarily evolving systems can be seen as a paradox, but not once the distinction between local and global dynamics is considered. Here, the authors use photons in an integrated optical interferometer to show that, for a system evolving unitarily on a global level, single-mode measurements converge to those of a thermal state. [ABSTRACT FROM AUTHOR]
- Published
- 2023
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