Active Pointing and Tracking System in Laser Satellite to Satellite Tracking (SST)

Optics
Active Pointing and Tracking System in Laser Satellite to Satellite Tracking (SST) (GSC-TOPS-270)
An active pointing and tracking design to correct yaw and pitch range error
Overview
In laser satellite to satellite tracking for gravity measurements, satellite to satellite separation is measured to the highest precision possible (less than one micrometer). The measurement is conducted with laser links between two satellites, where the laser optical phase change is measured as a function of time. Satellite yaw and pitch causing optical path length change is a major error source. In current systems, path length change compensation is achieved with a sophisticated optical bench design.

The Technology
The Active Pointing and Tracking System in Laser Satellite to Satellite Tracking utilizes a design to correct yaw and pitch range error. An aircraft in flight is free to rotate in three dimensions: yaw (nose left or right about an axis running up and down), pitch (nose up or down about an axis running from wing to wing), and roll (rotation about an axis running from nose to tail). The axes are alternatively designated as vertical, transverse, and longitudinal respectively. These axes move with the vehicle and rotate relative to the Earth along with the craft. In current systems, path length will change with satellite yaw and pitch. The Active Pointing and Tracking System utilizes a fast mirror places at the center of mass of the satellite, with the detector is a distance away from the mirror. With yaw and pitch movement of the satellite, the center of mass has no added displacement, and the detector to the mirror distance does not change. The yaw and pitch angle change are compensated with the mirror angle turning. There is no path length change with the optical configuration.
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Benefits
  • Small size
  • No extra hardware required

Applications
  • Optical communications systems
  • Satellite to satellite tracking
Technology Details

Optics
GSC-TOPS-270
GSC-17923-1
11693148
Similar Results
ISS
Space Optical Communications Using Laser Beams
This invention provides a new method for optical data transmissions from satellites using laser arrays for laser beam pointing. The system is simple, static, compact, and provides accurate pointing, acquisition, and tracking (PAT). It combines a lens system and a vertical-cavity surface-emitting laser VCSEL)/Photodetector Array, both mature technologies, in a novel way for PAT. It can improve the PAT system's size, weight, and power (SWaP) in comparison to current systems. Preliminary analysis indicates that this system is applicable to transmissions between satellites in low-Earth orbit (LEO) and ground terminals. Computer simulations using this design have been made for the application of this innovation to a CubeSat in LEO. The computer simulations included modeling the laser source and diffraction effects due to wave optics. The pointing used a diffraction limited lens system and a VCSEL array. These capabilities make it possible to model laser beam propagation over long space communication distances. Laser beam pointing is very challenging for LEO, including science missions. Current architectures use dynamical systems, (i.e., moving parts, e.g., fast-steering mirrors (FSM), and/or gimbals) to turn the laser to point to the ground terminal, and some use vibration isolation platforms as well. This static system has the potential to replace the current dynamic systems and vibration isolation platforms, dependent on studies for the particular application. For these electro-optical systems, reaction times to pointing changes and vibrations are on the nanosecond time scale, much faster than those for mechanical systems. For LEO terminals, slew rates are not a concern with this new system.
https://images.nasa.gov/details-ACD16-0013-013
Beam Crossing Optical System
The conventional approaches for measuring focused laser differential interferometry either use a single-point mechanism that cannot calculate velocity or a system that creates non-parallel beams in the testing zone, causing differences in time to travel between beams throughout the testing zone, adding a level of uncertainty to velocity measurements. For this technology, the inventors determined that the best approach is to use a method that ensures all laser beams propagating between the transmitter and receiver sides of the instrument are parallel to one another. This is done by crossing two orthogonally polarized beams at a Wollaston prism located just ahead of the field lens on the transmitter side of the FLDI. The polarization orientation of the two crossing beams must be at ±45 degrees to one another so that the Wollaston prism can further split the beams by a small angle (this gives the instrument its sensitivity to density fluctuations at each measurement point). The use of wedge prisms (that comprise the beam crossing system) to redirect the split beams such that they cross the optical axis minimizes any distortion imparted to the beams. This is in contrast to the use of a spherical focusing lens to redirect the split beams, which can impart undesirable distortions to the beams and affect the focusing properties of the FLDI instrument between its transmitter and receiver sides.
Satellite
Fine-pointing Optical Communication System Using Laser Arrays
A new method is described for optical data transmissions from satellites using laser arrays for fine pointing of laser beams that use body pointing. It combines a small lens system and a VCSEL/Photodetector Array in a novel way to provide a fine pointing capability for laser beams that are pointed by body pointing of a CubeSat. As Fig. 1 shows, an incoming laser beam (green or blue, with rightward arrows), transmitted from a ground terminal, enters the lens system, which directs it to an element of the pixel array (gray rectangle). Each element, or pixel, consists of a VCSEL component/photodetector pair. The photodetector detects the incoming beam, and the VCSEL component returns a modulated beam to the lens system (green or blue, with leftward arrows), which sends it to the ground terminal. As the incoming beam changes direction, e.g., from the blue to the green incoming direction, this change is detected by the adjacent photodetector, and the laser paired with that photodetector is turned on to keep the outgoing laser beam on target. The laser beams overlap so that the returning beam continues to point at the ground terminal. The VCSEL component may consist of a single VCSEL or a cluster of VCSELs. Figure 2 shows the propagation of two overlapping laser beams. The system can very accurately point finely focused diffraction-limited laser beams. Also, simultaneous optical multiple access (OMA) is possible from different transceivers within the area covered by the laser array. For this electro-optical system, reaction times to pointing changes and vibrations are on the nanosecond time scale, much faster than mechanical fine pointing systems.
The reconfigured LO enables advanced optical communications over free space channels and LIDAR applications. Image Source: NASA
Reconfigurable Local Oscillator for Coherent Optical Detection
The innovation expands the range of signals that coherent optical receivers can detect. Unlike traditional systems with fixed LOs, this approach allows real-time adjustments to an LO’s properties, such as frequency, phase, polarization, amplitude, spatial mode, or timing, to better match incoming signals. These adjustments improve measurement accuracy and signal recovery in various scenarios, such as shifting heterodyne frequencies into the receiver’s bandwidth or adapting to different signal polarizations. The innovation lies in the ability to switch an LO's configurations on the fly using technologies like fiber-optic or integrated photonic switches, as well as other methods like optical modulation or tunable delay lines. This dynamic capability allows coherent receivers to switch seamlessly between range-Doppler and Doppler-only modes. As a result, a single system can track both nearby, slow-moving targets and distant, high-velocity objects (up to 20+ km/s) while operating with a compact, low-speed receiver (
Front Image
Low Cost Star Tracker Software
The current Star Tracker software package is comprised of a Lumenera LW230 monochrome machine-vision camera and a FUJINON HF35SA-1 35mm lens. The star tracker cameras are all connected to and powered by the PC/104 stack via USB 2.0 ports. The software code is written in C++ and is can easily be adapted to other camera and lensing platforms by setting new variables in the software for new focal conditions. In order to identify stars in images, the software contains a star database derived from the 118,218-star Hipparcos catalog [1]. The database contains a list of every star pair within the camera field of view and the angular distance between those pairs. It also contains the inertial position information for each individual star directly from the Hipparcos catalog. In order to keep the star database size small, only stars of magnitude 6.5 or brighter were included. The star tracking process begins when image data is retrieved by the software from the data buffers in the camera. The image is translated into a binary image via a threshold brightness value so that on (bright) pixels are represented by 1s and off (dark) pixels are represented by 0s. The binary image is then searched for blobs, which are just connected groups of on pixels. These blobs represent unidentified stars or other objects such as planets, deep sky objects, other satellites, or noise. The centroids of the blob locations are computed, and a unique pattern recognition algorithm is applied to identify which, if any, stars are represented. During this process, false stars are effectively removed and only repeatedly and uniquely identifiable stars are stored. After stars are identified, another algorithm is applied on their position information to determine the attitude of the satellite. The attitude is computed as a set of Euler angles: right ascension (RA), declination (Dec), and roll. The first two Euler angles are computed by using a linear system that is derived from vector algebra and the information of two identified stars in the image. The roll angle is computed using an iterative method that relies on the information of a single star and the first two Euler angles. [1] ESA, 1997, The Hipparcos and Tycho Catalogues, ESA SP-1200
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