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Spreading code optimization for low-earth orbit satellites via mixed-integer convex programming
by
Mina, Tara
, Yang, Alan
, Gao, Grace
in
Codes
/ Convexity
/ Interference
/ Low earth orbits
/ Mixed integer
/ Navigation systems
/ Satellite navigation systems
/ Satellites
/ Sidelobes
/ Signal to noise ratio
2024
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Spreading code optimization for low-earth orbit satellites via mixed-integer convex programming
by
Mina, Tara
, Yang, Alan
, Gao, Grace
in
Codes
/ Convexity
/ Interference
/ Low earth orbits
/ Mixed integer
/ Navigation systems
/ Satellite navigation systems
/ Satellites
/ Sidelobes
/ Signal to noise ratio
2024
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Do you wish to request the book?
Spreading code optimization for low-earth orbit satellites via mixed-integer convex programming
by
Mina, Tara
, Yang, Alan
, Gao, Grace
in
Codes
/ Convexity
/ Interference
/ Low earth orbits
/ Mixed integer
/ Navigation systems
/ Satellite navigation systems
/ Satellites
/ Sidelobes
/ Signal to noise ratio
2024
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Spreading code optimization for low-earth orbit satellites via mixed-integer convex programming
Journal Article
Spreading code optimization for low-earth orbit satellites via mixed-integer convex programming
2024
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Overview
Optimizing the correlation properties of spreading codes is critical for minimizing inter-channel interference in satellite navigation systems. By improving the codes’ correlation sidelobes, we can enhance navigation performance while minimizing the required spreading code lengths. In the case of low-earth orbit (LEO) satellite navigation, shorter code lengths (on the order of a hundred) are preferred due to their ability to achieve fast signal acquisition. Additionally, the relatively high signal-to-noise ratio in LEO systems reduces the need for longer spreading codes to mitigate inter-channel interference. In this work, we propose a two-stage block coordinate descent (BCD) method which optimizes the codes’ correlation properties while enforcing the autocorrelation sidelobe zero property. In each iteration of the BCD method, we solve a mixed-integer convex program over a block of 25 binary variables. Our method is applicable to spreading code families of arbitrary sizes and lengths, and we demonstrate its effectiveness for a problem with 66 length-127 codes and a problem with 130 length-257 codes.
Publisher
Springer Nature B.V
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