Point-gap topology of stochastic matrices characterizes both directed transport and feedback-induced non-Markovianity in classical stochastic processes, with a topological quantum simulation of the latter.
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In the steady regime, purely measurement-driven quantum engines extract no work because measurements become nondisturbing and inject no energy.
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Topological Characterization of Discrete-Time Classical Stochastic Processes: Dual Role of Point-Gap Topology
Point-gap topology of stochastic matrices characterizes both directed transport and feedback-induced non-Markovianity in classical stochastic processes, with a topological quantum simulation of the latter.
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No-Go Theorem for Quantum Heat Engines Powered Purely by Quantum Measurements in the Steady Regime
In the steady regime, purely measurement-driven quantum engines extract no work because measurements become nondisturbing and inject no energy.