1998
DOI: 10.1016/s0098-1354(98)00226-9
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Experiences implementing the extended Kalman filter on an industrial batch reactor

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Cited by 94 publications
(48 citation statements)
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“…These concerns are especially acute in complex industrial set-ups (Wilson, Agarwal, & Rippin, 1998). Although higher order Kalman filters exist, they are more difficult to implement and prone to instability.…”
Section: Introductionmentioning
confidence: 99%
“…These concerns are especially acute in complex industrial set-ups (Wilson, Agarwal, & Rippin, 1998). Although higher order Kalman filters exist, they are more difficult to implement and prone to instability.…”
Section: Introductionmentioning
confidence: 99%
“…They elaborate at least two approaches for constructing EKF schemes, which can lead to a great variety of practical filtering algorithms based on ordinary or stochastic differential equation numerical methods. Thus, some criticism published on performance of the EKF in chemical systems for o ine models and industrial applications [6,12,33,35,36,39,40] does not mean that all other implementations of this method will also fail, as shown below.…”
Section: Dx(t) = F(x(t) U(t))dt + G(t)dw(t) T > 0 (11)mentioning
confidence: 99%
“…Also, all realizations of w(t), v k and x 0 are assumed to be taken from mutually independent Gaussian distributions. Thus, the continuousdiscrete stochastic state-space model (1), (2) is best suited for state estimation in chemical systems and widely used in chemistry research and industrial applications (see, for instance, Wilson et al (1998); Soroush (1998); Dochain (2003); Rawlings (2002, 2005); Jørgensen (2007); Rawlings and Bakshi (2006); Romanenko and Castro (2004); ). Concerning state estimation algorithms, we have to remark that, at present, there exist a great variety of different methods starting from a rigorous probabilistic approach solving Kolmogorov's (Fokker-Planck's) forward equation (as discussed, for instance, in Jazwinski (1970); Maybeck (1982)) till approximate approaches including various nonlinear modifications and implementations of the well-known Kalman filter (see Lewis (1986); Singer (2002Singer ( , 2006; Julier et al (2000); Julier and Uhlmann (2004); Ito and Xiong (2000); Nørgaard et al (2000); Haykin (2008, 2009); Arasaratnam et al (2010); Frogerais et al (2012); Jørgensen et al (2007); Kulikov and Kulikova (2014); Rawlings and Bakshi (2006); Romanenko and Castro (2004); ; Schneider and Georgakis (2013)) as well as optimization based approaches usually referred to as the moving horizon estimation (studied by Jang et al (1986); Rao et al (2001); Rawlings (2002, 2005); Rawlings and Bakshi (2006) and so on).…”
Section: Dx(t) = F X(t) U(t) Dt + G X(t) U(t) Dw(t)mentioning
confidence: 99%
“…Despite EKF's popularity, this method has been criticized on its performance for offline models and industrial applications in chemical research by Wilson et al (1998); Soroush (1998); Dochain (2003); Rawlings (2002, 2005); Jørgensen (2007); Rawlings and Bakshi (2006); Romanenko and Castro (2004); . For example, Rawlings (2002, 2005) report that their EKF fails for two types of chemical reactors meaning that wrong steady-states are calculated and negative concentrations are observed after convergence, which are of no physical sense.…”
Section: Dx(t) = F X(t) U(t) Dt + G X(t) U(t) Dw(t)mentioning
confidence: 99%