2013
DOI: 10.1002/aic.14147
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FIR model identification of multirate processes with random delays using EM algorithm

Abstract: The motivation for this article comes from our development of soft sensors for chemical processes where several challenges are encountered. For example, quality variables in chemical processes are often measured off‐line through laboratory analysis. Collection of samples and subsequent analyses inevitably introduce uncertain time delays associated with the irregularly sampled quality variables, which add significant difficulty in identification of process with multirate (MR) data. Considering the MR system wit… Show more

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Cited by 79 publications
(41 citation statements)
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“…Recently, Xie et al [14] proposed a framework in their work on parameter estimation for multirate processes with random measurement delays. An FIR model for the multirate process was firstly derived under the scheme of the EM algorithm.…”
Section: Accepted Manuscriptmentioning
confidence: 99%
“…Recently, Xie et al [14] proposed a framework in their work on parameter estimation for multirate processes with random measurement delays. An FIR model for the multirate process was firstly derived under the scheme of the EM algorithm.…”
Section: Accepted Manuscriptmentioning
confidence: 99%
“…In some vehicle control systems, displacement and velocity are measured by using ultrasonic sensors; the two different groups of sensors are located at different locations of the vehicle and have different sampling periods [5]. During the last several decades, this corresponding control problem has attracted considerable attention, including the model identification [6][7][8] and control algorithms [9][10][11]. But the control problem of dual-rate sampling systems still has achieved relatively little research results compared with the single-rate sampling case.…”
Section: Introductionmentioning
confidence: 99%
“…Then based on the estimated process output data and the rich input data, the unknown parameters can be estimated by an SG algorithm. The problem discussed in this paper is more complicated and challenging than those in [3], [4], [22] and the main contributions are listed below.…”
Section: A(d)x(t) = B(d)u(t) + V(t) and The Other Is A Nonlinear Commentioning
confidence: 99%
“…Xiong et al investigated an EM algorithm for nonlinear systems with unmeasureable outputs, in which those unmeasureable outputs were estimated by an auxiliary model [21]. Xie et al developed an EM algorithm for multi-rate systems with random time-delays, where the output model is linear and the process model is not influenced by process noise, by using an auxiliary model and an offline algorithm, the missing outputs and the parameters were estimated simultaneously [22].…”
Section: A(d)x(t) = B(d)u(t) + V(t) and The Other Is A Nonlinear Commentioning
confidence: 99%