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Energy efficient optical tracking for space quantum communication

Eric Vokes, Vinod N. Rao, Elinore Spencer, Rupesh Kumar

Abstract

Power consumption is a critical constraint for CubeSat based quantum communication, where tracking systems often dominate the onboard power budget. We demonstrate an energy-efficient approach that enables reliable satellite tracking at substantially reduced beacon power by treating tracking as a weak-signal estimation task. Using a closed-loop system with fine steering mirrors and higher-order Kalman filters on ground, we can maintain stable tracking at a transmitted power equivalent to 34 mW over a -60 dB satellite to ground optical channel. Our results show that the resulting penalties on QKD bit error rates and signal-to-noise ratios are negligible, allowing for more efficient power allocation to quantum payloads in CubeSat missions.

Energy efficient optical tracking for space quantum communication

Abstract

Power consumption is a critical constraint for CubeSat based quantum communication, where tracking systems often dominate the onboard power budget. We demonstrate an energy-efficient approach that enables reliable satellite tracking at substantially reduced beacon power by treating tracking as a weak-signal estimation task. Using a closed-loop system with fine steering mirrors and higher-order Kalman filters on ground, we can maintain stable tracking at a transmitted power equivalent to 34 mW over a -60 dB satellite to ground optical channel. Our results show that the resulting penalties on QKD bit error rates and signal-to-noise ratios are negligible, allowing for more efficient power allocation to quantum payloads in CubeSat missions.
Paper Structure (14 sections, 23 equations, 9 figures)

This paper contains 14 sections, 23 equations, 9 figures.

Figures (9)

  • Figure 1: Image depicting satellite pass over an OGS. Here the CubeSat involves the transmitter, that transmits signal to the OGS. The proposed QKD protocol involves tracking of CubeSat at a certain Zenith angle ($-30^\circ$), and then continue tracking until it reaches the last stage ($+30^\circ$).
  • Figure 2: Block diagram for emulating the tracking of satellite on a table top experiment. An oscillating mirror, driven by arbitrary waveform generator (AWG) displaces the beam where the FSM counteract the displacement. A computer connected to the camera acquires the frames, processes it and provides instructions to the FSM.
  • Figure 3: Progression of the image pre-processing pipeline used to clean the camera frame. (a) The raw, unprocessed frame. (b) The frame after dark frame subtraction, removing fixed-pattern noise. (c) The final output after applying morphological opening, showing the isolated laser signal.
  • Figure 4: The camera pixel mean intensity v/s laser beam power. The red and green dotted lines indicate the minimum and maximum laser intensities used during the tracking experiment, respectively.
  • Figure 5: FSM compensating the beam displacement for laser input power (a) $0.03\mu W$ and (b) $5.55\mu W$, respectively. Red shows the beam displacement action by the oscillating mirror while blue shows compensation by the FSM.
  • ...and 4 more figures