2005
DOI: 10.1364/ao.44.000993
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Closed-loop stability and performance analysis of least-squares and minimum-variance control algorithms for multiconjugate adaptive optics

Abstract: Recent progress has been made to compute efficiently the open-loop minimum-variance reconstructor (MVR) for multiconjugate adaptive optics systems by a combination of sparse matrix and iterative techniques. Using spectral analysis, I show that a closed-loop laser guide star multiconjugate adaptive optics control algorithm consisting of MVR cascaded with an integrator control law is unstable. Tosolve this problem, a computationally efficient pseudo-open-loop control (POLC) method was recently proposed. I give a… Show more

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Cited by 52 publications
(34 citation statements)
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“…This is also a requirement for closed-loop stability reasons. In the absence of measurement noise and systematic errors (WFS pupil distortion and misregistration/calibration errors), the poles of the closedloop transfer matrix are then equal to those of a conventional minimum-variance reconstructor with closed-loop constraints [11]. POL gradients represent an estimate of the open-loop gradients that would have been measured with ideal flat DMs and ideal fully linear WFSs.…”
Section: A Pseudo-open-loop Gradient Computationmentioning
confidence: 99%
“…This is also a requirement for closed-loop stability reasons. In the absence of measurement noise and systematic errors (WFS pupil distortion and misregistration/calibration errors), the poles of the closedloop transfer matrix are then equal to those of a conventional minimum-variance reconstructor with closed-loop constraints [11]. POL gradients represent an estimate of the open-loop gradients that would have been measured with ideal flat DMs and ideal fully linear WFSs.…”
Section: A Pseudo-open-loop Gradient Computationmentioning
confidence: 99%
“…Standard closed-loop techniques give rise to stability problems in MCAO [9,10]. We tried three different closedloop architectures in SCAO and found them all to be stable for every method tested.…”
Section: Introductionmentioning
confidence: 99%
“…Wavefront control is done by using a double-pole integrator with a gain of 0.5 operating in pseudo-open loop. 7 The error budget has been computed by subtracting in quadrature noise-free from noisy closed-loop Monte Carlo simulation results by using the same mean sodium profile as in Fig. 5.…”
Section: Simulation Resultsmentioning
confidence: 99%