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Stochastic noise in quantum systems with fluctuating gains and losses can be controlled. This noise allows for stabilizing lossy states and purifying quantum states into diverse steady states.

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Area of Science:

  • Quantum dynamics
  • Non-Hermitian Hamiltonians
  • Stochastic processes

Background:

  • Quantum systems often experience dissipation and fluctuating environments.
  • Non-Hermitian Hamiltonians describe open quantum systems with gains and losses.
  • Stochastic perturbations add complexity to quantum state evolution.

Purpose of the Study:

  • To investigate quantum dynamics under stochastic perturbations in the anti-Hermitian part of a Hamiltonian.
  • To analyze the effects of fluctuating gains and losses on quantum state evolution and purity.
  • To explore the control possibilities offered by noise in open quantum systems.

Main Methods:

  • Modeling quantum dynamics with a non-Hermitian Hamiltonian and stochastic perturbations.
  • Deriving an "antidephasing" master equation to describe noise-averaged dynamics.
  • Analyzing state evolution and purity.
  • Illustrating findings using a stochastic dissipative qubit model.

Main Results:

  • Stochastic perturbations lead to an "antidephasing" master equation.
  • Noise enables rich control over quantum dynamics.
  • The lossy state can be stabilized by adding noise.
  • State purification becomes possible to a wider range of steady states.

Conclusions:

  • Stochastic noise offers a powerful tool for controlling open quantum systems.
  • Noise-induced effects can lead to novel phenomena like enhanced state purification.
  • The findings are relevant for quantum information processing and quantum control.