bibkey: azouit2016adiabatic
authors: Remi Azouit, Alain Sarlette, and Pierre Rouchon
year: 2016
title: Adiabatic elimination for open quantum systems with effective Lindblad master equations
doi: null
url: https://arxiv.org/abs/1603.04630
claim: Geometric adiabatic elimination can preserve completely positive reduced descriptions in the stated first-order and special second-order open-system settings.
strata_touched: []
license: citation-only
triage: anchor

Open-system adiabatic elimination

Verified source

arXiv:1603.04630v1, 15 March 2016. Primary PDF sections 2-3 and its introduction were inspected, including a screenshot of PDF page 2. The paper specifies convergence to a decoherence-free space and derives first-order and certain second-order formulas.

Use and boundary

The all-orders Lindblad and Kraus-parameterization statement is explicitly conjectural in this source. The arithmetic RT population-dephasing model has a classical fixed-point algebra and is solved directly; it is not asserted to satisfy every hypothesis of the paper’s decoherence-free-subspace theorem. The uniform-in-time diamond bound in the RT volume comes from its own two-dimensional matrix calculation.