1997
DOI: 10.1002/j.2161-4296.1997.tb02340.x
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Optimization of a Strapdown Attitude Algorithm for a Stochastic Motion

Abstract: A new procedure for deriving strapdown attitude algorithms, suggested earlier by the authors, is examined for the more general cases of motion inputs: regular precession and stochastic angular motion. It is shown analytically, with a new procedure, that the coefficients optimized for classical coning hold true for the motions under consideration as well. The contribution of the third term in the rotation vector differential equation, which is conventionally discarded, is studied. The condition of the need for … Show more

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Cited by 6 publications
(2 citation statements)
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“…Panov derived the optimized attitude solving algorithm according to the Miller method under certain generalized angular precession [11]. Inspired by Miller, Gusinsky et al gave a new derivation method for the attitude solving algorithm, which only needs to know the analytical expression of the angular velocity of the carrier [12], [13]. Savage gave a classic two-speed attitude update algorithm, the medium speed algorithm uses the direction cosine matrix update method, and the high speed algorithm is a simplified equivalent rotation vector algorithm [5], [14].…”
Section: And Lin Introduced Thementioning
confidence: 99%
“…Panov derived the optimized attitude solving algorithm according to the Miller method under certain generalized angular precession [11]. Inspired by Miller, Gusinsky et al gave a new derivation method for the attitude solving algorithm, which only needs to know the analytical expression of the angular velocity of the carrier [12], [13]. Savage gave a classic two-speed attitude update algorithm, the medium speed algorithm uses the direction cosine matrix update method, and the high speed algorithm is a simplified equivalent rotation vector algorithm [5], [14].…”
Section: And Lin Introduced Thementioning
confidence: 99%
“…The method of optimizing algorithms for regular precession and conic motion which is based on minimizing asymptotic estimations of computational drift error was presented in [25]. The papers [8][9][10]12,20,21,23,[31][32][33] discuss improved methods for optimization of orientation algorithms and present the results of research on algorithm optimization under conditions of generalized conical motion, regular precession, random angular motion, and practical issues of effective use of algorithms, including for a specific structure of SINS. Analytical reference models that differ from cases of regular precession and conic motion are presented in [14,15].…”
mentioning
confidence: 99%