The linear least mean-squared error (LLMSE) centralized fusion filtering and one-stage prediction problem is addressed in the β -quaternion domain, by using observations provided by multiple sensors. With the aim of reducing the computational burden of the estimation recursive algorithm, the first-order properness conditions have been studied, leading to a reduction in the augmented state-space model. A numerical simulation example illustrates the improvement in the estimations obtained with the proposed algorithm compared to those calculated with its quaternion counterpart when first-order properness conditions are satisfied.
β-Quaternion Centralized Fusion Estimation Problem Under First-Order Properness Conditions / Jiménez-López, José D.; Fernández-Alcalá, Rosa M.; Navarro-Moreno, Jesús; Ruiz-Molina, Juan C.; Grassucci, Eleonora; Comminiello, Danilo. - 979-835036213-8:(2024), pp. 1-5. ( 8th IEEE International Forum on Research and Technologies for Society and Industry Innovation, RTSI 2024 - Proceeding Milan; Italy ) [10.1109/RTSI61910.2024.10761877].
β-Quaternion Centralized Fusion Estimation Problem Under First-Order Properness Conditions
Eleonora Grassucci;Danilo Comminiello
2024
Abstract
The linear least mean-squared error (LLMSE) centralized fusion filtering and one-stage prediction problem is addressed in the β -quaternion domain, by using observations provided by multiple sensors. With the aim of reducing the computational burden of the estimation recursive algorithm, the first-order properness conditions have been studied, leading to a reduction in the augmented state-space model. A numerical simulation example illustrates the improvement in the estimations obtained with the proposed algorithm compared to those calculated with its quaternion counterpart when first-order properness conditions are satisfied.| File | Dimensione | Formato | |
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