Journal
JOURNAL OF GUIDANCE CONTROL AND DYNAMICS
Volume -, Issue -, Pages -Publisher
AMER INST AERONAUTICS ASTRONAUTICS
DOI: 10.2514/1.G007643
Keywords
Lagrange Multipliers; Optimization Algorithm; Distributed Computing Environments; Formation Flying; Linear System Theory; State Estimation
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Distributed least absolute deviations (D-LAD) estimator is developed for collaborative estimation in multi-agent systems, reducing communication costs, computational complexity, and memory requirements. The robustness of the D-LAD estimator prevents performance degradation in the presence of non-Gaussian measurement noise. The algorithm is implemented for linear systems and nonlinear orbit determination in a formation of spacecraft, and numerical simulations show its effectiveness.
Distributed algorithms are essential for reducing communication costs, computational complexity, and memory requirements while performing collaborative estimation using multi-agent systems. Additionally, robustness in estimators is important to prevent performance degradation when the measurement noise is non-Gaussian. Least absolute deviations estimators are known to be robust in the presence of gross errors or outliers in the measurements. To this end, we develop the distributed least absolute deviations (D-LAD) estimator for linear systems whereby the agents iteratively exchange information with their immediate neighbors via single-hop communications to gain a network-wide consensus on the estimates. Additionally, the D-LAD algorithm is implemented in a nonlinear framework to solve the problem of distributed orbit determination of a target body using a formation of spacecraft. Numerical simulations demonstrating the effectiveness of the D-LAD estimator in linear and nonlinear settings are provided.
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