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M. Beaulieu, L. Abe, P. Martinez, P. Baudoz C. Gouvret
High-contrast imaging at small separation impact of optical configuration on wavefront shaping performances M. Beaulieu, L. Abe, P. Martinez, P. Baudoz C. Gouvret
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Methodology : Guyon et al, AAS, 2013
Context SPEED project Detection & characterization of exoplanet in M-dwarf HZ Methodology : Guyon et al, AAS, 2013 ELTs, 1 λ/D (Vortex / PIAACMC), Wavefront shaping
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Wavefront shaping & Fresnel propagation
Talbot effect Phase only Amplitude only zT/8 zT/4 zT Use 2 DMs Several frequencies/optics end-to-end simulation
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Goal Study Fresnel propagation effect on performances
Determine limitations when changing the optical configuration Define optimum DMs locations Develop end-to-end simulation tool High-contrast imaging (general) simulation (SPEED) Define SPEED setup
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Implementation Adjust Criteria Baseline setup
~ 25 optics Perfect coronagraph : removes all light w/o aberrations 2 DMs ~1000 actuators Adjust Distances, optical architecture Random phase (PSD f-α, rms) Number of random phase realizations (128) Numerical implementation Dark hole computation : energy minimization (linear transformation, small phases, perfect coronagraph) Code : PROPER / IDL / C++ (data center, 3024 cores shared with users) Criteria 5σ contrast ratio inside the dark hole
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Phase number realization
Numerical results 128 phase realizations, Phase number realization
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Goal Study Fresnel propagation effect on performances
Determine limitations when changing the optical configuration Define optimum DMs locations Develop end-to-end simulation tool High-contrast imaging (general) simulation (SPEED) Define SPEED DMs locations End-to-end simulation Analytical approach
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End-to-end simulation : results 1/2
DM1 at pupil plane Optimum ~ 2 m 7
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End-to-end simulation : results 2/2
Beaulieu et al, MNRAS, 2017
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End-to-end simulation : results 2/2
Beaulieu et al, MNRAS, 2017
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SPEED setup Beaulieu et al, MNRAS, 2017
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Analytical approach 1/2 Impact of 1 out-of-pupil plane DM
Approximation : simple setup z pupil DM Ef Modulation depends on DM location z Focal plane coordinates x and y (dark hole coordinates)
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Analytical approach 2/2 Efficiency
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Discussion 1/2 Analytical optimum distance: 0.8 à 4 λ/D
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Discussion 2/2 Analytical optimum distance: 4 à 10 λ/D
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Laboratory test Simple testbed to validate simulation results, acquire know-how on wavefront shaping implementation Coronagraph easy to implement Binary coronagraphic mask (checkerboard) 4 coronagraphic zones between 6 and 16 λ/D 2 DMs Simple testbed : few optics
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Conclusion End-to-end simulation tool developed @ Lagrange
Collaboration LESIA Study Fresnel propagation effect Define optimum DM distance Application to SPEED Require large small separation Can be analytically estimated On-going lab test to validate results Take into account pupil discontinuities (gaps, spiders…) Predict SPEED performances (implement PIAACMC, measured aberration)
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