1998
DOI: 10.1016/s0098-1354(98)00158-6
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A B-spline based method for data compression, process monitoring and diagnosis

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Cited by 23 publications
(16 citation statements)
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“…Rengaswamy and Venkatasubramanian (1995) have shown how primitives can be extracted from raw noisy sensor data by treating the problem of primitive identification as a classification problem using neural networks. Vedam and Venkatasubramanian (1997) proposed a wavelet theory based adaptive trend analysis framework and later proposed a dyadic B-Spline based trend analysis algorithm (Vedam et al, 1998). Recently, Rengaswamy et al (2001) have discussed the utility of trend modeling in control loop performance assessment.…”
Section: Process History-based Methodsmentioning
confidence: 99%
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“…Rengaswamy and Venkatasubramanian (1995) have shown how primitives can be extracted from raw noisy sensor data by treating the problem of primitive identification as a classification problem using neural networks. Vedam and Venkatasubramanian (1997) proposed a wavelet theory based adaptive trend analysis framework and later proposed a dyadic B-Spline based trend analysis algorithm (Vedam et al, 1998). Recently, Rengaswamy et al (2001) have discussed the utility of trend modeling in control loop performance assessment.…”
Section: Process History-based Methodsmentioning
confidence: 99%
“…There are a number of papers that address the problem of fault detection and diagnosis using back-propagation neural networks. In chemical engineering, Venkatasubramanian (1985), Watanabe et al (1989) and Venkatasubramanian and Chan (1989), and Hoskins et al (1991) were among the early researchers to demonstrate the usefulness of neural networks for fault diagnosis. Later, a more detailed and thorough analysis of the learning, recall and generalization characteristics of neural networks was presented by Venkatasubramanian et al (1990) and Vaidhyanathan and Venkatasubramanian (1992).…”
Section: Process History-based Methodsmentioning
confidence: 99%
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“…Vedam et al [18] used a multiscale representation with coarse and fine resolution linear B-splines which comprise two piecewise linear segments. The multiscale formulation gave spline compression localisation features similar to wavelet compression.…”
Section: Overview Of Data Compressionmentioning
confidence: 99%
“…Therefore the presence of the characteristic linear segments can be detected by counting of zero-valued second differences DðDŷ yÞ calculated from The method can be extended to other piecewise reconstruction methods using polynomials. For instance, if cubic spline compression were in use [18] the fourth derivatives would be zero everywhere except at the knot points where the splines join. In that case the compression factor would be determined from the number of fourth differences having zero values.…”
Section: Compression Detection Proceduresmentioning
confidence: 99%