ESA’s Deep Space Antennas

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Presentation transcript:

ESA’s Deep Space Antennas Dr. Peter Droll, ESA MetConf 19 – 24 Sept. 2016 Green Bank, WV, USA

Outline ESA’s Deep Space Antenna Network Characteristic of the 35m Beam Wave Guide Antennas Pointing Error Model and Pointing Calibration System Pointing Performance Ka-Band Rx-Tx Beam Offset Generation and Performance

ESA’s Deep Space Antenna Network Antennas are remote controlled from control centre at ESOC, Germany DSA2 (Malargue) Argentina DSA1 (New Norcia) Australia DSA2 (Cebreros) Spain

Missions supported by ESA’s 35 m Antennas

Characteristic of the 35m BWG Antennas Operational Frequency Bands Up to 32 GHz, Feeds with cryogenically cooled LNAs (X-Band, Ka-Band) Uplink 20 kW Klystron amplifier @ X-Band 500 W klystron amplifier @ Ka-Band Main reflector surface accuracy < 0.30 mm RMS @ wind at 45/60km/h Dynamic pointing accuracy (open loop pointing) to be achieved @ 99.7 % of time ≤ 5.5 mdeg @ wind 45 / 60 km/h ≤ 6.5 mdeg @ wind 50 / 70 km/h ≤ 20 mdeg @ wind 100 / 120 km/h Lowest Antenna Eigenfrequency > 2 Hz

35m BWG Antenna I (DSA3)

35m BWG Antenna II Ka-Tx Dichroic Mirrors Ka-Rx X-Rx/X-TX Mirror M5

Antenna Servo System Servo Controller is based on fully digitally implemented Cascade Controller Structure: P for position controller PI controller for velocity controller Identical controller structure for Az and El

Alignment of panels with theodolite and photogrammetry measurements

Surface Accuracy – Performance under worst case conditions Source of surface error Surface accuracy [mm] RMS Elevation angle [deg] 30 90 Panel Manufacturing Panel Alignment Gravity (dead weight) Wind (50/70 km/h) Temperature gradient (dT = 1K) 0.081 0.089 0.080 0.069 0.138 0.110 0.023 Gravity deformation (adjusted at 45O) Wind load (50/70 km/h) Temperature gradient 0.118 0.166 0.113 0.034 0.176 0.134 Total (RSS) 0.304 0.299 0.287 Surface Error Budget for Main reflector surface accuracy. Simulation results and measurement results are combined to determine performance under worst case conditions.

Block Diagram Antenna Pointing Error Compensation Tiltmeter Weather Station TMS Sub Reflector ACU SPEM with 10 terms RF refraction compensation PCS SLALib Radiometer

Systematic Pointing Error Model The systematic pointing error model (SPEM) of the ESA DSAs consists of the following 10 terms:

Pointing Calibration System I Pointing Calibration System supports pointing measurements in X, K, Ka-Rx and Ka-Tx. Fully automated scanning of pre-selected radio stars and semi-automated determination of SPEM coefficients. Powerful graphical user interface Currently limited to SPEM with 10 coeff.

Pointing Calibration System II 2 Scanning methods available in PCS:

Pointing Calibration System III Distribution of radio star measurements. Arrows show direction of measured pointing offset. Measurements cover well the hemisphere Measurements are input for SPEM coefficient determination Typically 100 – 300 measurements required for good model

Pointing Calibration System IV SPEM has to be determined for each frequency band and polarisation. For proper determination of SPEM coefficients, full coverage of hemisphere is important.

Antenna Pointing Performance, MLG1 32 GHz, RHCP 290 measurements over 4 days Clear sky, cold and dry weather approx. 80% of measurements better 2.25 mdeg Max. total PE 32 GHz, RHCP, no wind, measured 3.8 mdeg 32 GHz, RHCP, wind 45/60 km/h, extrapolated 5.3 mdeg

Generating Rx-Tx Squint at 32 GHz Spacecraft in movement generates an offset between RX and the TX beams (RX-TX squint) Worst case Receive (Rx) – Transmit (Tx) offset for future ESA missions (BepiColombo) ~ 40 mdeg Ψ dependent on: RTLT Transversal velocity component ψ Beam offset DSA3/X-band DSA3/Ka-band

RX-TX Beam Offset Generation I Rx-Tx offset compensation concept: M8/M12 BWG mirrors tilting system

RX-TX Beam Offset Generation II Accurate two-axes M8/M12 rotation implemented by linear actuators Relationship between mirror tilts & beam aberration angles (BA, BA ) given by 16 degrees of freedom The mirror tilting occurs after SPEM correction to automatically compensate systematic pointing error contributions

RX-TX Beam Offset Generation III BWG design intrinsically introduces beam shifts (frequency and polarization dependent) → SPEM compensation based on CRX, CRY coefficients Design of BWG aims at minimizing differences between the possible configurations Remaining difference can however not be neglected 3.2 mdeg Effect modelled by CRX/CRY Simulated for AZ/EL = 0/0 deg (with dichroics)

Measuring of Rx-Tx beam offset & Ka-TX gain loss Ka-Tx steering in open loop to verify: Pointing accuracy Gain degradation Ka-Rx is the “zero” pointing reference Both Ka-TX\x and Ka-Rx in “receive” mode (radiometer) No simultaneous measurements at Ka-RX/TX

Rx-Tx beam steering performance I No commanded offset → pointing error due to systematic effects (polarisation dependency, residual mechanical misalignment) → CRX = 0.54 mdeg, CRY = 0.26 mdeg Need for more meas. to better cover full hemisphere

Rx-Tx beam steering performance II Commanded offset → anomaly detected as gain increase for certain offset directions (i.e. XEL direction) Worst case gain loss (black line) is worse than expected → due to meas. uncertainty?

Rx-Tx beam steering performance III Commanded offset → systematic residual pointing error vectors in a “vortex” around 0,0 Due to not optimum C-matrix coefficients? Additional losses due to unexpected large pointing errors → -1.5 dB at 30 mdeg

Next Step: Optimizing Ka Rx-Tx pointing Current limitations: Same coefficients for all combinations Rx (RHC, LHC and TX (RHC, LHC) Coefficients are based on a symmetric conditions, the different combinations hit however the elliptical mirror NOT in its vertex. Introduction of “corrections” for each/some coefficient to consider the different combinations Combination dependent coefficients Feasible?