1.PLATO PAYLOAD CONCEPT1.1Camera Arrangement on the SpacecraftThe 26 cameras composing PLATO payload are arranged on the spacecraft in 5 different groups: • the 2 Fast Cameras (F-CAMs, red in the left picture of Fig. 1) are placed at the top of the optical bench and will have a pointing direction parallel to the Z axis of the Payload Module (PLM) on the spacecraft, as well as to the mean boresight of all other cameras. • the 24 Normal Cameras (N-CAMs) are split in 4 groups of 6. Within one group, the 6 cameras are coaligned and will point to the same field of view (FoV). Each group is tilted by 9.2° compared to the F-CAMs (or ZPLM), as shown in the right sketch of Fig. 1.
Figure 1.Left: Group arrangement of the cameras on the spacecraft. Credits: OHB System AG. Right: Tilt Angle of 9.2° for each of the 4 N-CAM groups. The full detailed mathematical description of the coordinate matrices transformation between each CAM group and the PLM reference frame is described in Appendix. A. The configuration of the CAM group on the spacecraft is the outcome of a trade-off,2 balancing the global field of view of PLATO and the final signal to noise ratio (SNR) of the stars observed. The SNR of a star indeed increases with the square root of the number of cameras that have this star in their FoV. Optimally, to maximize the SNR we would need a group angle of 0°. Having all 24 N-CAMs pointing at the same exact FoV is indeed maximizing the SNR budget as all stars would be observed by all CAMs. On the other side, we also want at the same time to maximize the number of stars observed by having the largest FoV possible, meaning the largest angle between the group as possible. Both objectives are pulling in the opposite direction and is the source of this trade-off need. As shown in this paper, the chosen configuration with 4 groups of 6 CAMs and 9.2° angle between a group and the F-CAM boresight provides optimal performance for both field of view and for SNR. 1.2Quarterly Rolls Operations ProcedurePLATO satellite will operate from an elliptical orbit at the Lagrange point L2, at around 1.5 million kilometers from Earth in the opposite direction from the Sun. The basic operation strategy of PLATO is to stare at the same field of view for a long time period (baseline is two long-pointing periods of two years each).1 However, PLATO has fixed solar panels orthogonal to the PLATO pointing direction, meaning that regular rotation of the satellite will be required in order to keep them at an acceptable view angle with the sun during the revolution of PLATO around the Sun, as highlighted in Fig. 2. Figure 2.Operation concept of 90° rotations around the pointing direction, 4 times per solar revolution (approximately every 3 months). Credits for the PLATO artist view: OHB System AG. In order to maintain the exact same field of view before and after, these 90° quarterly rolls impose some constraints both on the spacecraft operation and the payload design. Obviously, this concept works only if the 90° rotation is performed around the pointing direction of PLATO payload, to ensure that the field of view before and after the turn remains the same. To achieve this, it is also required to have a full 90° rotation symmetrical design of the whole payload. First, the camera arrangement on the Spacecraft has to be 90° rotation invariant. This is the case as shown in Section 1.1, where each individual group field of view will overlap with its neighboring group field of view after a turn, see right figure in Fig. 1. At camera level, the problematic is the same and the full design has to be rotational symmetric, in particular the Focal Plane Assembly (FPA) holding the CCDs. If this is not achieved, the consequence will be the loss of stars after a turn, that where observed in the previous 3 months observation period. Even if we obviously have 3 months of scientific data for these stars, we consider them as “lost” in the field of view budgets and in the stellar counts, because the scientific data doesn’t meet all the scientific requirement of uninterrupted observation. 1.3Camera DesignEach camera is split into 3 major sub-systems: a Telescope Optical Unit (TOU), a Focal Plane Assembly (FPA) and a Front End Electronic unit (FEE). The TOU includes a total of 6 lenses that allow to create an image of a very large field of view of more than 18° radius, see Refs. 3, 4 for more details. A baffle is attached to the entrance protective window of the TOU to limit the straylight and also act as the main thermal radiator of the camera. The TOU is attached with 3 bipods to the FPA that offers a stable structure to support the 4 CCDs, described in Refs. 5, 6, that are needed to map the very large PLATO field of view. See Refs. 7 and 8 for more details on the FPA design. Finally, the FEE is mechanically attached to the TOU (for the N-CAM only) and linked to the FPA via the CCD flexis cables. This unit allows reading of the CCD and acquiring of images at the given cadence. Section 3 presents in more details the focusing concept and budget of the camera, while Section 2 shows in details the field of view achieved by individual PLATO cameras and for the whole payload combined. 2.FIELD OF VIEW BUDGET2.1Optical FoVAs described in Refs. 3, 4, the Telescope Optical Unit (TOU) provide a circular FoV of around 18.8876° radius, corresponding to the red circle in Fig. 3. This value includes the geometric distortion of less than 4% at the edge of this FoV. Actually, the optical FoV is slightly larger than that, but this value corresponds to the limit where the optical quality requirements are met. Figure 3.Optical FoV on top of the FPA geometry for both the N-CAM with full-frame CCD (left) and the F-CAM with frame-transfer CCDs (right). The dark blue section on the CCDs represent the actual die surface sensitive to light, the rest being the package or cover for the frame-transfer side. Even if this doesn’t directly impact the FoV budget but more the SNR budget, it is worth mentioning that some vignetting is occurring inside this optical FoV. On top of the natural vignetting, there is some mechanical vignetting occurring at high FoV angles, caused by the fact that some lenses apertures were on purpose undersized to limit the mass of the cameras. This is controlled by a vignetting mask on the entrance window of the TOU. The total relative loss of photons at the edge of the FoV compared to on-axis is estimated to be around 17%. 2.2Focal Plane AssemblyThe Focal Plane Assembly (FPA) has the main function of supporting the four CCDs needed per camera and maintain them in position with respect to the TOU. Its design is described in Refs. 7, 8. In terms of field of view budget, the FPA plays a major for PLATO’s camera as the optical FoV is too large to be fully acquired on a single CCD. This means that several detectors (in this case 4 CCDs) have to be butted together, and will therefore create gaps within the optical FoV where no pixels will detect light. As PLATO’s field of view is one of the key parameters for science performance, it was decided to implement large enough CCDs to cover the whole “circle of light” provided by the TOU. This is a unique trade-off decision compared to the vast majority of optical cameras that generally implement smaller detectors to ensure that all pixels will be illuminated. A straylight mask is set on top of the four CCDs, fitting the optical FoV circle. This also means that a certain number of pixels per camera in each CCD corner will be covered under the straylight mask and will not be used for science measurements. Here are the relevant requirements that have to be taken into account for the field of view computation: • The gap distance between the sensitive area and the package of each CCD shall be less than 1 mm (typical expected values are 1 mm in one direction and 0.4 mm the orthogonal one) • The gap distance between 2 CCD packages shall be less than 0.4 mm
2.2.1Normal FPA GeometryThe normal FPA geometry is presented on the left side of Fig. 3 with the red circle on top representing the optical FoV provided by the TOU. To fully assess the impact of the FPA on the camera field of view budget, two main positions have to be taken into account: the position of each CCD package with respect to each other, and the position of the sensitive area of each CCD (dark blue area in Fig. 3) inside its own package (light blue area). Note that in order to distinguish misalignment from field of view loss, we define a “master CCD” (per definition CCD1). We then consider that any misalignment or position tolerances of this master CCD is counted in the internal camera pointing and alignment error budget (defined as having the camera pointing to the wrong field of view), while misalignment of the other CCDs compared to this master CCD enter the field of view budget described in this section. Using the geometry defined in Fig. 4 and the different requirements on the CCD placement on the FPA, we can define the spatial coordinates for the main points A, B, C, D and E on the FPA: Figure 4.Detailed view of the N-FPA Geometry (left) and the F-FPA Geometry (right), focused on one of the four CCDs. The red arc represents the optical FoV, the light blue the package limit of the CCD and the dark blue the actual sensitive area. Sketch not to scale of the actual FPA. Table 1.Coordinates of the points A, B, C, D, E defined in Fig. 4 Point | X (mm) | Y (mm) | θX (°) | θY (°) |
---|
O | 0 | 0 | 0 | 0 | A | 1.2 | 1.2 | 0.279° | 0.279° | B | 82.38 | 1.2 | 17.868° | 0.27° | C | 1.2 | 82.38 | 0.27° | 17.868° | D | 30.41 | 82.38 | 6.757° | 17.795° | E | 82.38 | 30.41 | 17.795° | 6.757° |
The geometric coordinates in mm on the FPA are purely deduced from the requirements: 0.4 mm gap between 2 CCD packages + 1 mm distance between the package and the sensitive area lead to a 1.2 mm translation in X and Y of the sensitive area compared to the optical axis O (assuming a perfect alignment). The sensitive area has 4510 pixels of 18 μm each, meaning a total length of 81.18 mm, that adds up to the 1.2 mm for a total of 82.38 mm with respect to the optical axis. These geometric values were used in OpticStudio Zemax with the camera optical model to determine the corresponding field of view values including the full distortion of the TOU. The total field of view area corresponding to the area ABEDC in Fig. 4 can then be computed by projecting it into the celestial sphere, to a total of 259.7 deg2. Of course, to have the full field of view of a camera this value has to be multiplied by 4: 1038.8 deg2. This value goes up to 1065 deg2 if we consider typical values instead of requirements: optical FoV radius of 19.2° and gap of the CCD sensitive area of 0.4 mm instead of 1 mm in one direction (1 mm remains in the other). 2.2.2Fast FPA GeometryThe fast FPA geometry is presented on the right side of Fig. 3 with the red circle on top representing the optical FoV provided by the TOU. Same as for the N-FPA case, both the position of each CCD package with respect to each other, and the position of the sensitive area of each CCD (dark blue area in Fig. 3) inside its own package (light blue area) are of interest. Again, we use the geometry defined in the right-hand side of Fig. 4 and the different requirements on the CCD placement on the FPA, we can define the coordinates for the main points A’, B’, C’, D’, E’ and D’: Table 2.Coordinates of the points A’, B’, C’, D’, E’ defined in Fig. 4 Point | X (mm) | Y (mm) | θX (°) | θY (°) |
---|
O | 0 | 0 | 0 | 0 | A’ | 1.29 | 1.38 | 0.299° | 0.32° | B’ | 41.7 | 1.38 | 9.5° | 0.317° | C’ | 1.29 | 82.2 | 0.289° | 17.834° | D’ | 30.893 | 82.2 | 6.863° | 17.759° | E’ | 41.7 | 77.281 | 9.228° | 16.757° |
The geometric coordinates in mm on the FPA are purely deduced from the requirements: as for the N-FPA we consider 0.4 mm gap between 2 CCD Packages + 1 mm distance between the package and the sensitive area that again lead to a 1.2 mm translation in X and Y of the sensitive area compared to the optical axis O (assuming a perfect alignment). The sensitive area has 4510 pixels of 18 μm each, meaning a total length of 81.18 mm, that adds up to the 1.2 mm for a total of 82.38 mm with respect to the optical axis. However, the F-FPA is equipped with Frame-Transfer CCDs to allow a much faster readout of the image. To achieve this, half of the sensitive area is blocked by a metalization, leading to an effective sensitive area of 4490 x 2245 pixels. Indeed, on top of the 4510 x 2255 half that is blocked, a frame of respectively 5 pixels on each side in one direction and 10 pixels on each side in the orthogonal direction is also blocking the light, leading to this 4490 x 2245 pixels. These geometric values were used in OpticStudio Zemax with the camera optical model to determine the corresponding field of view values including the full distortion of the TOU. The total field of view area corresponding to the area A’B’E’D’C’ in Fig. 4 can then be again computed by projecting it into the celestial sphere to a total of 153 deg2. Of course, to have the full field of view of a camera this value has to be multiplied by 4: 612 deg2. Again using typical values instead of requirements make this value increase up to 615 deg2. 2.3Full Single CAM BudgetConsidering the values computed in the previous section, we can consider a total field of view of around 1038.8 square degrees for each N-CAM, and around 612 square degrees for each F-CAM. These values are valid considering a perfect parallelism of CCD packages and sensitive areas. In practise, we expect up to 4 arcmin between the sensitive areas of CCDs 2, 3, 4 with respect to the package of CCD1 used as reference (CCD1 internal alignment is included in the camera alignment budget and not the field of view one). The total field of view lost because of 4 armin rotation of the sensitive area is less than 1 square degree, such as the impact of CCD shift from ground room condition to in-orbit cold environment expected to be less than 20 μm. The gap requirements of 2.4 mm in total are therefore the driving ones for this FoV budget. We consider a total of around 1.5 to 2 arcmin lost because of misalignment and changes from ground to in-orbit conditions. We highlight again here that this part of the field of view is considered lost as it breaks the rotational symmetry of the design. The stars falling in these areas will be observed during 3 months, but then lost after the 90° rotation and replaces by new stars. Finally, we conclude that the estimated minimum field of view for the N-CAMs will be 1037 deg2 and 610 deg2 for the F-CAMs. 2.4Total budgetAs shown in Section 1.1, the 24 N-CAMs are arranged in 4 groups of 6 cameras. This has been designed to maximize the SNR of the observed stars by overlapping the field of views of the cameras. Left side of Fig. 5 shows the final overlapping field of view of PLATO. Figure 5.Left: Overlapping field of view of the PLATO payload. Each color represents a group field of view of 6 cameras, while the numbers show the number of camera observing each area of the FoV. Right: Example of the impact of misalignment of the groups on the overlapping FoV after a 90° turn. As mentioned directly in the figure, the central part of the field of view will be observed by all 4 groups and therefore a total of 24 cameras. Similarly, there are areas of the field of view observed by 3 groups or 18 cameras, and 2 groups or 12 cameras. Finally the edges of this geometric rosette will be only observed by the corresponding group pointing to that edge, and therefore only 6 cameras. The total estimated field of view is estimated to be approximately 2132 deg2, with 294 deg2 observed by 24 cameras, 171 deg2 observed by 18 cameras, 796 deg2 observed by 12 cameras, and 871 deg2 observed by 6 cameras. To ensure this overlap, the co-alignment of the cameras within one group has to be maximized. Considering the 90° quarterly rotation, the co-alignment between groups is also very important for the field of view budget to ensure that group field of views before and after the rotation overlap perfectly, this is shown by the right side of Fig. 5. The blue circles represent the initial four group fields of view before the quarterly roll, and the dashed green ones the ones after the 90° rotations. Any misalignment between the groups would result is a non-perfect overlap and a loss of field of view. A budget of 6 arcmin half-cone angle absolute pointing error for each camera for the directional pointing and 13 arcmin for the rotational pointing is considered in the field of view computations presented above. 3.FOCUSING BUDGET3.1Focusing ConceptOn top of this extraordinary large field of view presented in Section 2, PLATO’s cameras have the uncommon feature of thermal refocusing capability. While each camera is designed to be mechanically athermal, the optical design has been performed such as to offer optical thermal refocusing. The temperature of each camera is controlled by 3 heaters placed on its tube near the optical pupil. These heaters are commanded by a Proportional-Integral (PI) controller algorithm that regulates the camera temperature to very stable levels. By tuning these temperature heaters, the lenses inter-distances and refractive index will be modified leading to slight change of focus position. The expected thermal sensitivity of the optical focus is a linear change of at least 10 μm/K. This will be used in-orbit to refocus each camera individually to its optimum focus temperature maximizing the SNR. Knowing that the cameras are designed to meet all their performance requirements at -80°C ±10°C, the total available focusing range available is of ±100 μm. This focusing range has to be broken down into several contributors for each of the units and sub-systems involved in the camera, to then verify that the expected defocus is well within this range. 3.2TOU and FPA Focusing BudgetThe first part of the focusing budget is coming from the TOU, as it is the unit defining the initial optical best focus position. The main contributor for the focusing budget at TOU level is the characterization of the best image plane position at operational conditions (-80°C) and the knowledge of its shift at room temperature where the integration will take place. More details on the best image plane characterization can be found in Royer at al (2020).9 The total allocation for the TOU is of ±30 μm. It also includes smaller contributions such as tilt of the best image plane with respect to the interface reference frame and its stability from room to temperature to operational conditions. Independently from the TOU, the FPA and especially the integration and alignment of the CCDs plays also a major role in the total focusing budget. Several contributors on the FPA can impact the focusing budget. The main one is the characterization of the FPA mean sensitive area position with respect to the interface reference frame. The accuracy of this characterization is estimated to be approximately ±15 μm. Because of thermo-elastic effect from cooling, gravity release and error in the model prediction of the warm-cold shift between the CCDs and the interface reference frame, we add a contribution of ±7 μm. The total allocation for the FPA in the focusing budget is therefore of approximately ±17 μm by taking the Root-Square-Sum (RSS) of the 2 contributors above. 3.3CAM IntegrationAs soon as the TOU and the FPA have been manufactured, aligned and tested, they will be delivered to the Centre Spatial de Liège (CSL) for integration and alignment, see Refs. 9, 10. The main goal here is to bolt the FPA to the TOU at the right mechanical position, so that after cooling down of the CAM to operational temperature (-80°C), the FPA Mean Sensitive Area lies on top of the optical best image plane. The total integration budget for the TOU-FPA alignment is set to ±25 μm. It has to be noted that the camera integration concept is still under refinement and that depending on the final chosen baseline, the allocations to the FPA and TOU might be affected. The budget presented here is meant as example based in the current baseline at the time. 3.4Final Budget3.4.1CalibrationWhile all sub-contributions within each unit were combined with a Root-Square-Sum, we consider for the worst-case that they can add up linearly at system level, leading to a total of ±72 μm. The meaning of this value is that, in the worst case, the the FPA Mean Sensitive Area can be up to 72 μm away from the optical best focus position. Considering a re-focusing range of ±100 μm, this confirms that this budget allocation is compatible and should allow a fine refocusing of the cameras in operational conditions. The integration and alignment of camera is performed fully at ambient laboratory conditions, and it is therefore impossible to verify that the actual camera defocus lies within the refocusing range and meets the performance specifications. For this purpose, an on-ground calibration of the best focus temperature is planned to be performed at operational conditions after the integration and alignment. As explained in Ref. 11, this calibration will allow to characterize the optical performance merit function of the camera as a function of its temperature. For each camera individually, the outcome of this test will be the nominal temperature of operation that ensure that we are operating the camera at its best focus, maximizing the scientific return. 3.4.2Final In-Orbit performanceThe on-ground calibration will then be the starting point for a re-calibration in-orbit. Indeed, the on-ground environment can not perfectly reproduce the in-orbit environment, with for example gravity release effects, different thermal gradients inside the camera, or different thermal environment around it. Also, the Optical Ground Segment Equipment (OGSE) used on-ground is a collimator with a broadband source, that can not perfectly reproduce the stars observed by PLATO in-orbit. All these effects will add a couple of microns more to the focusing budget. Finally, a contribution of ±2 μm contribution for the Thermal Control System (TCS) accuracy in-orbit is added, leading to a total of ±76 μm for the in-orbit focusing budget. This value of ±76 μm is well inside the reachable focusing range of ±100 μm driven the [-90°C;-70°C] temperature range of operation, and offers enough margin in this early phase of the hardware development to be confident on the positive outcome. On top of this, a total budget of ±20 μm is also in place to cover the non-correctable part of the defocus, mainly driven by the non-flatness of the CCDs on the FPA and their tilt with respect to the optical best image plane. These ±20 μm correspond to the acceptable depth of focus provided by the optical quality of the TOU. 4.CONCLUSION AND OUTLOOKThanks to its extraordinary large field of view and its in-orbit thermal refocusing capabilities, PLATO payload will be a truly unique instrument in space. Indeed, with an estimated global field of view of 2132 deg2 as shown in Section 2.4, PLATO will have by far the largest observing field of view in space. This is achieved using a combination of 26 cameras, spread in different groups with a 9.2° angle between the group line of sights. To ensure that the overlap of the field of view of this cameras is optimal, very strict requirements are in place for every camera sub-units, but also on the camera alignment on the optical bench on the spacecraft. On top of the quantity of targets reached thanks to this wide field of view, PLATO science requirements also specify very stable and high SNR observation of the stars. To overcome the classical problem of integration and alignment at ambient conditions and operation in cold vacuum environment, PLATO’s cameras where designed such as to provide a thermal refocusing capability. With a total refocusing range of ±100 μm, corresponding to a tunable operational temperature range of [-90°C;-70°C], the whole error due to the alignment and integration process of every camera sub-system and of the camera itself at laboratory ambient conditions can be covered and corrected in-orbit to maximize the science return of the PLATO payload. AppendicesAPPENDIX A.TRANSFORMATION OF COORDINATE MATRICESThe rotation of the four N-Cam (nc) groups w.r.t. the F-Cams (fc) can be constructed using the quaternion representation as follows. where Θ is the rotation angle, in this case 9.2 degree, and the rotation axis v = (x, y, 0)T, which is chosen for the four groups with Since these axes are 90 degree rotation symmetric, the groups itself are 90 degree rotation symmetric. 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