1973
DOI: 10.2514/3.27753
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Minimax failure detection and identification in redundant gyro and accelerometer systems.

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Cited by 24 publications
(11 citation statements)
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“…The proposed configurations are based on the conic configuration which are well known as optimal solutions in the sense of navigation performance, and the basic structures are shown in Figure 1. The optimal cone angles and corresponding optimal orientation vectors which satisfy (12) are determined in the same way as the conventional configuration methods. Only the optimal allocation matrices D o , which satisfy the optimal constraints for minimizing the lever arm effect, are determined in this paper for each case.…”
Section: A Case Studies For the Optimal And Suboptimal Configurationsmentioning
confidence: 99%
See 1 more Smart Citation
“…The proposed configurations are based on the conic configuration which are well known as optimal solutions in the sense of navigation performance, and the basic structures are shown in Figure 1. The optimal cone angles and corresponding optimal orientation vectors which satisfy (12) are determined in the same way as the conventional configuration methods. Only the optimal allocation matrices D o , which satisfy the optimal constraints for minimizing the lever arm effect, are determined in this paper for each case.…”
Section: A Case Studies For the Optimal And Suboptimal Configurationsmentioning
confidence: 99%
“…In addition, various performance indexes, that is, figures of merit (FOM) and test methods have been proposed in order to check the optimality of the configurations. For the FDI performances, the squared-error analysis [1], likelihood tests [10], [11], minimax analysis [12], mean-value test [13], parity test based FDI performance analysis [14], [15], wavelet transform based method [16], and many other algorithms [17]- [20] were proposed.…”
Section: A Backgroundmentioning
confidence: 99%
“…In the simple onedimensional case faults may remain undetected until they exceed three times the worst-case fault-free errors [8], and although the median value will always remain within the fault-free range, the delay in detecting a fault is often critical, particularly in control applications [2]. In two-or three-dimensional problems, such as a set of skewed sensors used for inertial navigation, the ratio of the undetected errors due to faults to the worst-case fault-free errors is generally much worse and takes the best estimate outside the fault-free range [5,9,10]. Thus there is generally a premium on keeping the fault-free differences as small as possible.…”
Section: Motivesmentioning
confidence: 99%
“…The most commonly used approach is by far the parity space (vector) method, but other approaches such as artificial neural networks have also been examined [6]. Indeed, the first FDI algorithms were applied strapdown redundant inertial systems in a dodecahedron configuration [7][8][9]. For example, [9] developed the "minimax" FDI algorithm which enables to test and compare any set of four sensors.…”
mentioning
confidence: 99%
“…Indeed, the first FDI algorithms were applied strapdown redundant inertial systems in a dodecahedron configuration [7][8][9]. For example, [9] developed the "minimax" FDI algorithm which enables to test and compare any set of four sensors. A review and a comparison of earlier FDI algorithms can be found in [10].…”
mentioning
confidence: 99%