Calibration of residual aberrations
in coronagraphic instruments with ZELDA:
validation in VLT/SPHERE
Arthur Vigan (LAM), Mamadou N'Diaye (Observatoire de la Côte d’Azur)
K. Dohlen, A. Caillat, A. Costille, P. Blanchard, J. Le Merrer, D. Le Mignant, F. Madec, G. Moreaux (LAM)
J.-F. Sauvage, T. Fusco (ONERA), J. H. Girard, G. Zins (ESO) J.-L. Beuzit, D. Mouillet, A. Carlotti (IPAG)
P. Janin-Potiron, P. Martinez, M. Carbillet (Observatoire de la Côte d’Azur) AO4ELT5
Tenerife - 28/06/2017
2
Context
• Direct imaging and spectroscopy of exoplanets
‣ VLT/SPHERE, Gemini/GPI, Subaru/SCExAO, etc
‣ disks, warm or massive gas giant planets
‣ high contrast (Δmag>10) at small separations (0.1”-0.5")
• Instrument limitations
‣ quasi-static aberrations
‣ temporal stability
• Need of a clean PSF for optimal starlight rejection
‣ Calibration of pre-coronagraph aberrations
b c
d e HR8799 VLT/SPHERE
51 Eri b
T0 T1 T0 - T1
GJ 758b
VLT/SPHERE Macintosh et al. 2015, Zurlo et al. 2016, Vigan et al. 2016
3
Direct imaging of colder or lighter exoplanets
• Residual aberrations:
‣ How to calibrate them?
‣ Their origin?
‣ Their temporal evolution?
• Our solution:
‣ Zernike wavefront sensor
‣ N’Diaye et al. A&A 2013, 2016
4
Zernike wavefront sensor
• Conversion of the phase aberrations into intensity variations
‣ Ic=α sin φ + β
‣ Small aberrations: Ic =αφ + β
A B C
Focal plane mask (FPM) π/2 phase shift
Entrance pupil Camera
N’Diaye et al. 2013
5
Linearity range of the sensor
• Linearisation of the amplitude ➙ expression valid only near zero phase error
• Limited capture range: -0.14 λ
0➙ 0.36 λ
0• Possible extension of the capture range in closed loop
-0.2 -0.1 0.0 0.1 0.2 0.3 0.4 Wavefront error in λ0 unit
0 1 2 3
Normalized exit pupil intensity
Dynamic range for b=0.5 Negative part
-0.140λ0
Positive part 0.360λ0
-400 -200 WFE in nm at λ0 2000=1.642μm400 600
ZELDA intensity signal Linear reconstruction 2nd-order reconstruction
Closed-loop phasing
-3λ/2 -λ/2 -λ/4 0 λ/4 λ/2 3λ/2
Edge piston (λ) -1.0
-0.5 0.0 0.5 1.0
Normalized signal
0 1 2
3
3 2 1
Corrections
After correction 3 After correction 2 After correction 1 Initial position
Vigan et al. 2011, N’Diaye et al. 2013
6
Implementation in VLT/SPHERE
ZELDA
Zernike sensor for Extremely accurate measurements of Low-level Differential Aberrations
Deformable mirror
Stellar
coronagraph Image post processing
Image formation of an exoplanet Wavefront
sensor Real time
computer
Extreme adaptive optics (ExAO)
Measurement
Science
Non common path aberrations Telescope
Speckles ZELDA Optics
Optics
• Our proposal:
‣ ZELDA a concept based on phase-contrast technique
•
Original measurement strategies:‣ VLT/SPHERE: off-line phase diversity
‣ GPI: Mach-Zehnder interferometer behind coronagraph
7
Current implementation in SPHERE
ZELDA
Zernike sensor for Extremely accurate measurements of Low-level Differential Aberrations
CPI
NIR corono / ZELDA
IRDIS
IFS
ZIMPOL
DTTS
ZELDA
J.-L. Beuzit’s talk Thursday morning
8
ZELDA prototype in SPHERE
• Fused silica substrate
• Mask by photolithographic
reactive ion etching (SILIOS, France)
• Within 1% of the specifications
Diameter D=70.7 µm Depth z=0.815 µm
Installation during SPHERE reintegration at Paranal in April 2014 λ=1.62 µm (H-band)
F/40 beam
ZELDA in SPHERE coronagraph wheel
Measured mask profile
−15 0 15
0 20 40 60 80 100 120
Lateral position (μm)
−830
−815
−800
Depth (nm)
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Validating ZELDA in SPHERE
Z1 Z2 Z3 Z4 Z5
Z6 Z7 Z8 Z9 Z10
Zernike modes introduced with 400 nm PV on the DM
• Internal point source
• IRDIS pupil-imaging mode, λ = 1642 nm (Fe II filter)
• PSF centered manually + closed loop on near-IR DTTS
• Zernike and Fourier modes, amplitude ramps: -250 ➙ 600 nm PtV
N’Diaye et al. 2016
10
Quantitative performance assessment
• theory vs. measurements:
‣ excellent agreement!
• low sensitivity to wavelength of measure
-100 -50 0 50 100 150
Measurement in nm rms
5 cycles/pupil, FeII filter λ=1642nm, Δλ=24nm
theory experiment
-100 -50 0 50 100 150
Wavefront error in nm rms -5
0 5
Difference
-100 -50 0 50 100 150
Measurement in nm rms
5 cycles/pupil, H2 filter λ=2124nm, Δλ=31nm
theory experiment
-100 -50 0 50 100 150
Wavefront error in nm rms -5
0 5
Difference
-100 -50 0 50 100 150
Measurement in nm rms
Defocus
theory experiment
-100 -50 0 50 100 150
Wavefront error in nm rms -5
0 5
Difference
nanometer accuracy
Reference wavelength (H-band)
Measurement in K-band
N’Diaye et al. 2016
11
NCPA measurement and compensation
Before correction After correction
Before correction [filtered]
After correction [filtered]
-150 -100 -50 0 50 100 150
Phase errors [nm]
45 nm RMS
30 nm RMS
N’Diaye et al. 2016
12
NCPA measurement and compensation
Before correction After correction
Before correction [filtered]
After correction [filtered]
-150 -100 -50 0 50 100 150
Phase errors [nm]
45 nm RMS
30 nm RMS
35 nm RMS
16 nm RMS
Residual
tip-tilt
!
Manual centering + tip-tilt closed loopTip-tilt:
~12 nm RMS
N’Diaye et al. 2016
13
Impact on coronagraphic images
Before calibration
0.85"
0.20"
Apodised pupil Lyot coronagraph, H-band
N’Diaye et al. 2016
After calibration
14
Impact on coronagraphic images
Apodised pupil Lyot coronagraph, H-band
N’Diaye et al. 2016
0.85"
0.20"
10-7 10-6 10-5 10-4
Normalized standard deviation
0 5 10Angular separation [λ/D]15 20 25 30
16 14 12 10
Contrast [mag]
Before correction After correction SPHERE APLC (theory)
0.0 0.2 0.4 0.6 0.8 1.0 1.2
Angular separation [as]
1 10
Gain
15
Contrast gain after ZELDA calibration
Before calibration
After calibration
x10 gain
@ 0.2"
perf. limit of SPHERE coronagraph
➙ ZELDA will be used for NCPA calibration in SPHERE this year
N’Diaye et al. 2016
Towards ZELDA on sky
• internal NCPA calibration
• calibrated reference slopes applied on-sky
• on-par with 2015
• 5-10 contrast gain
• no gain in contrast!
• reason unknown:
‣ chromatic beam-shift?
‣ near-IR ADCs?
‣ amplitude aberrations?
New tests in March 2017
Procedure
Internal performance
On-sky performance
16 Vigan et al. in prep
Towards ZELDA on sky
• internal NCPA calibration
• calibrated reference slopes applied on-sky
• on-par with 2015
• 5-10 contrast gain
• no contrast gain yet!
• reason unknown:
‣ chromatic beam-shift?
‣ near-IR ADCs?
‣ amplitude aberrations?
New tests in March 2017
Procedure
Internal performance
On-sky performance
17 Vigan et al. in prep
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ZELDA in E-ELT/HARMONI high-contrast mode
• Goal:
‣ spectro-imaging of young giants
‣ R=3000-20000 ; 10-6 contrast at 0.2’’
and closer, in H & K bands
• No ADC in the instrument:
‣ Dispersed beam & PSF
‣ SCAO sensing at 0.8 um &
science at 1.45-2.45 um:
‣ significant NCPA
• ZELDA @ 1.25 um, prospects:
‣ NCPA calibration: less constraints on surface quality of upstream optics
‣ Pupil centering follow-up (0.5%
accuracy): good for pupil masking
‣ Fine E-ELT cophasing
Courtesy from A. Carlotti (IPAG)
Opto-mechanical design of high-contrast module
• Fine phasing sensor
in diffraction-limited regime
‣ For each segment,
measurements of piston, tip, tilt
• ZELDA-Phasing sensor
‣ Mode estimation
with nanometric accuracy
‣ Closed-loop wavefront control for fine segment alignment
‣ promising option
for fine cophasing of ELTs
19
ZELDA-Phasing Sensor
Janin-Potiron et al. 2017
Closed-loop control of combined piston, tip-tilt ZELDA-PS: principle
91 segment configuration
20
Conclusions
• ZELDA for the calibration of residual aberrations
‣ easy to manufacture
‣ simple alignment
‣ no calibration required
‣ fast and straightforward data analysis
• Validation in VLT/SPHERE
‣ excellent agreement between measurements and theory
‣ NCPA compensation: gain x10 in contrast at 0.2"
‣ implementation in the calibration plan of SPHERE in 2017
• Powerful diagnostic tool for current and future AO facilities
‣ internal and on-sky measurements
‣ several SPHERE examples: low-wind effects, internal turb., derotator behavior
Quasi-static speckles