Paper
30 August 2005 Performance analysis of Kalman filter and minimum variance controllers for multi conjugate adaptive optics
Piotr Piatrou, Michael Roggemann
Author Affiliations +
Abstract
In the framework of zonal approach for Multi Conjugate Adaptive Optics (multiple-mirror, multiple-guide star) we investigate a predictive Kalman Filter (KF) based controller and a non-predictive classical Minimum Variance (MV) algorithm. The main goal of this work is to compare phase estimation performance achievable by the computationally more expensive Kalman filter approach, which explicitly accounts for the atmospheric turbulence temporal behavior through a first order autoregressive evolution model, and a simpler MV algorithm with and without temporal prediction. For representative examples of the Palomar 5.1 meter telescope single conjugate and Gemini-South 8 meter telescope multi conjugate adaptive optics systems the performance of KF and MV controllers has been compared with respect to their turbulence estimation capability. We have found that the KF algorithm, showing superior performance for single conjugate adaptive optics systems, is less effective in multi conjugate case. It has also been shown that MV algorithm with a temporal prediction added to it can work nearly as good as KF.
© (2005) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Piotr Piatrou and Michael Roggemann "Performance analysis of Kalman filter and minimum variance controllers for multi conjugate adaptive optics", Proc. SPIE 5894, Advanced Wavefront Control: Methods, Devices, and Applications III, 58940X (30 August 2005); https://doi.org/10.1117/12.614570
Lens.org Logo
CITATIONS
Cited by 4 scholarly publications.
Advertisement
Advertisement
RIGHTS & PERMISSIONS
Get copyright permission  Get copyright permission on Copyright Marketplace
KEYWORDS
Adaptive optics

Turbulence

Filtering (signal processing)

Error analysis

Autoregressive models

Atmospheric turbulence

Monte Carlo methods

Back to Top