Abstract
In free space optical communication systems, multi-aperture coherent optical receivers based on digital coherent beam combining (D-CBC) technique can provide exceptionally high sensitivity and are more robust to the atmosphere turbulence compared with the single aperture receivers with the same collection area. D-CBC relies on the digital phase alignment algorithm (PAA) to align the different versions of signals in phase. However, due to the limited working frequency and space of the digital signal processing (DSP) circuits, the main obstacle to realizing real-time phase alignment of multiple high-speed optical signals is the computation complexity. Therefore, we need to minimize the computation complexity while guaranteeing a satisfactory performance. In this paper, we investigate the relationship between the computation complexity and the combining loss (CL) for both maximum ratio combining (MRC) and equal gain combining (EGC) based D-CBC. Universal analytical expressions are deduced that allow easy minimization of the computation complexity for both MRC and EGC based receivers according to the prescribed CL and input optical signal-to-noise ratios (OSNRs). The analytical expressions are validated by extensive numerical simulations. It is demonstrated that the computation complexity is mainly determined by the quality of the signal with a larger OSNR in MRC, while it is determined by the overall quality of the signals in EGC. When EGC is replaced with MRC, the computation complexity can be reduced by more than 55% at the same CL when the OSNR difference between the signals to be combined is above 10dB. The maximum computation complexity increases exponentially with decreasing input OSNR lower limit and the smaller the CL, the steeper the slope. Furthermore, when the prescribed CL is relaxed from 0.1 to 0.5dB, the maximum computation complexity can be reduced by about 80%. The results provide useful guidelines toward practical phase alignment on a real-time platform.
Highlights
Compared with microwave communications, free space optical communications (FSOC) can exploit the unregulated spectrum in the near-infrared band, and can provide terminals with greatly reduced size, weight and power (SWaP) profile, thanks to the higher beam-directionality [1][6]
In this paper analytical expressions are deduced to describe the relationship between the computation complexity and combining loss (CL)
The results obtained with the analytical expressions agree well with those obtained by numerical simulations
Summary
Free space optical communications (FSOC) can exploit the unregulated spectrum in the near-infrared band, and can provide terminals with greatly reduced size, weight and power (SWaP) profile, thanks to the higher beam-directionality [1][6]. Due to wave-front distortion induced by the atmospheric turbulence, the light collected by such large antennas is difficult to be efficiently coupled to a single-mode fiber or detector, unless complex adaptive optics is employed [7], [8] To solve these problems, multi-aperture coherent optical receivers based on coherent beam combining (CBC) techniques have been proposed recently [9]-[11]. Generic analytical expressions are deduced to describe the relationship between the computation complexity and combining loss (CL) for both MRC and EGC based receivers With these expressions, the computation complexity can be minimized for free space optical signals with a large optical signal-to-noise ratio (OSNR) dynamic range according to the prescribed CL.
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