1998
DOI: 10.1016/s0169-2607(98)00035-2
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Generalized linear least squares algorithm for non-uniformly sampled biomedical system identification with possible repeated eigenvalues

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Cited by 9 publications
(7 citation statements)
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“…However, the use of these techniques require the extraction of apriori signal values with uniform sampling and hence, data obtained from dynamic sources may not be suitable candidates for TF analysis. This necessitates the design of signal-specific methods [22] for efficient gait characterization. As a corrective measure, in order to overcome the disadvantages associated with non-uniform sampling, the following pre-processing steps are included:…”
Section: Pre-processingmentioning
confidence: 99%
“…However, the use of these techniques require the extraction of apriori signal values with uniform sampling and hence, data obtained from dynamic sources may not be suitable candidates for TF analysis. This necessitates the design of signal-specific methods [22] for efficient gait characterization. As a corrective measure, in order to overcome the disadvantages associated with non-uniform sampling, the following pre-processing steps are included:…”
Section: Pre-processingmentioning
confidence: 99%
“…3) Parameter Estimates: GLLS has been found useful in nonuniformly and uniformly sampled biomedical signal processing and parameter estimation [11]- [13]. Unbiased parameters can be obtained by GLLS through linearization of the differential equations without the need to specify initial parameters.…”
Section: ) Cluster Analysis Of Reconstructed Datamentioning
confidence: 99%
“…The generalized linear least square (GLLS) method has been proposed as a computationally efficient method to estimate individual kinetic parameters and physiological parameters without the need to specify initial parameters [11]- [13]. Thus, GLLS is potentially suitable to generate parametric images from dynamic SPECT studies.…”
mentioning
confidence: 99%
“…Note, if the initial conditions on input and output and their higher derivatives are unknown the algorithm is modified so that these conditions are parameters to be determined [8]. Additionally, if roots of the polynomial A (k−1) (s) at any step are no longer distinct the algorithm is ammended appropriately [16].…”
Section: Derivation Of Gllsmentioning
confidence: 99%