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Decoherence estimation in quantum theory and beyond

Corsin Pfister

Published Jan 1, 2016• 0 citations
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In quantum metrology, quantum probe states are capable of estimating unknown physical parameters to precisions beyond classical limits. What qualities do such states possess? Here we relate the performance of a probe state at estimating a parameter ϕϕϕ -- as quantified by the quantum Fisher information -- to the amount of purity it loses when ϕϕϕ undergoes statistical fluctuation. This indicates that the better a state is for estimating ϕϕϕ, the more it decoheres when ϕϕϕ is subject to noise.
We identify and describe unique early time behavior of a quantum system initially in a superposition, interacting with its environment. This behavior---the copycat process---occurs after the system begins to decohere, but before complete einselection. To illustrate this behavior analytic solutions for the system density matrix, its eigenvalues, and eigenstates a short time after system-environment interactions begin are provided. Features of the solutions and their connection to observables are discussed, including predictions for the continued evolution of the eigenstates towards einselection, time dependence of spin expectation values, and an estimate of the system's decoherence time. In particular we explore which aspects of the early stages of decoherence exhibit quadratic evolution to leading order, and which aspects exhibit more rapid linear behavior. Many features of our early time perturbative solutions are agnostic of the spectrum of the environment. We also extend our work beyond short time perturbation theory to compare with numerical work from a companion paper.