Measurement of work and heat in the classical and quantum regimes
arXiv:2102.01493 · doi:10.1103/PhysRevA.103.L060202
Abstract
Despite the increasing interest, the research field which studies the concepts of work and heat at quantum level has suffered from two main drawbacks: first, the difficulty to properly define and measure the work, heat and internal energy variation in a quantum system and, second, the lack of experiments. Here, we report a full characterization of the dissipated heat, work and internal energy variation in a two-level quantum system interacting with an engineered environment. We use the IBMQ quantum computer to implement the driven system's dynamics in a dissipative environment. The experimental data allow us to construct quasi-probability distribution functions from which we recover the correct averages of work, heat and internal energy variation in the dissipative processes. Interestingly, by increasing the environment coupling strength, we observe a reduction of the pure quantum features of the energy exchange processes that we interpret as the emergence of the classical limit. This makes the present approach a privileged tool to study, understand and exploit quantum effects in energy exchanges.
11 pages, 5 figures
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Cited by in corpus (10)
- Kirkwood-Dirac quasiprobability approach to the statistics of incompatible observables
- Quasiprobabilities in quantum thermodynamics and many-body systems
- Work statistics, quantum signatures and enhanced work extraction in quadratic fermionic models
- Interferometry of quantum correlation functions to access quasiprobability distribution of work
- Quasi-probabilities of work and heat in an open quantum system
- Quantum speed limit for Kirkwood-Dirac quasiprobabilities
- Quantum gradient evaluation through quantum non-demolition measurements
- Non-positive energy quasidistributions in coherent collision models
- Experimental demonstration of generalized quantum fluctuation theorems in the presence of coherence
- Quantum Non-Demolition Measurements and Leggett-Garg inequality