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Princeton The Beat-Down Phenomenon in Adaptive Optics Amir Give’on Department of Mechanical and Aerospace Engineering, Princeton University Adviser:

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Presentation on theme: "Princeton The Beat-Down Phenomenon in Adaptive Optics Amir Give’on Department of Mechanical and Aerospace Engineering, Princeton University Adviser:"— Presentation transcript:

1 TPF @ Princeton The Beat-Down Phenomenon in Adaptive Optics Amir Give’on Department of Mechanical and Aerospace Engineering, Princeton University Adviser: N.J. Kasdin Jan 2004

2 TPF @ Princeton Ever wondered why phase conjugation does not work? Amir Give’on Department of Mechanical and Aerospace Engineering, Princeton University Adviser: N.J. Kasdin Jan 2004

3 TPF @ Princeton Princeton TPF project (space-based ) Contrast ratio needed: 10 10 Aberrations do not change over time The main source of aberrations is the optical components in the system Very long integration time

4 TPF @ Princeton Problem: Given an estimate of the wavefront and a realistic DM model, what should be the DM’s shape that will create the most optimal contrast in the image plane?

5 TPF @ Princeton Ideal System

6 TPF @ Princeton Aberrated System I

7 TPF @ Princeton Aberrated System II beat-down

8 TPF @ Princeton Aberrated System III Measured aberration: Corrected image:

9 TPF @ Princeton Suppose we measure the phase aberration up to some maximum spatial frequency: We may also decompose,

10 TPF @ Princeton The components are given by the inner product: And with a bit of manipulations…

11 TPF @ Princeton

12 10 min later… where,

13 TPF @ Princeton Optimal Correction The corrected image is given by, The exponential term could be written as,

14 TPF @ Princeton While the cost function minimized in conventional phase conjugation is: The cost function we are going to minimize now will be:

15 TPF @ Princeton Phase aberration

16 TPF @ Princeton Point Spread Function

17 TPF @ Princeton Conventional phase conjugation

18 TPF @ Princeton Point Spread Function (corrected)

19 TPF @ Princeton Components (conventional)

20 TPF @ Princeton Components (optimal)

21 TPF @ Princeton Point Spread Function (corrected)

22 TPF @ Princeton Answer: The shape that will minimize the mean square sum of the components in the series for the exponential term.

23 TPF @ Princeton Ideal DM


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