2018
DOI: 10.1364/josaa.35.001465
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Linear controller error budget assessment for classical adaptive optics systems

Abstract: Understanding limitations of adaptive optics (AO) systems is crucial when designing new systems. In particular, analyzing the potential of different controllers is of great interest for the upcoming AO systems of the very large telescopes (VLTs) and extremely large telescopes (ELTs). This paper thus details a complete error budget assessment formalism, based on analytic formulas involving the disturbance temporal power spectral density (PSD) and the controller transfer function, and is applicable to any linear… Show more

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Cited by 4 publications
(4 citation statements)
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“…The relative improvement between both is better preserved for large r 0 (−32 per cent versus −31 per cent) but stays close even for small r 0 (−34 per cent versus −39 per cent). Note that the smaller r 0 , the larger the temporal and aliasing errors, the latter being especially reduced with an LQG controller (Juvénal et al 2018). Results in Table 1 show that the procedure is valid for control performance comparison.…”
Section: Integratormentioning
confidence: 87%
See 2 more Smart Citations
“…The relative improvement between both is better preserved for large r 0 (−32 per cent versus −31 per cent) but stays close even for small r 0 (−34 per cent versus −39 per cent). Note that the smaller r 0 , the larger the temporal and aliasing errors, the latter being especially reduced with an LQG controller (Juvénal et al 2018). Results in Table 1 show that the procedure is valid for control performance comparison.…”
Section: Integratormentioning
confidence: 87%
“…To further understand the performance of the proposed controllers and the potential to improve over these solutions, we now detail an error budget based on formulas in Juvénal et al (2018), using simulated disturbance sequences.…”
Section: E R Ro R B U D G E Tmentioning
confidence: 99%
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“…Once the frequency responses of the rejection transfer function (RTF) and noise propagation transfer function have been calculated, the effects on any incoming second-order stationary stochastic process with known power spectral density can be evaluated, allowing in particular to predict the expected value of the residual phase variance -see, Ref. 44 for the general case of linear controllers. These calculations rely on the hypothesis that the AO system is linear and time-invariant, so that to a given input frequency corresponds an output at the same frequency, albeit with possibly a different amplitude and nonzero phase shift.…”
Section: Modal Control Analysismentioning
confidence: 99%