2003
DOI: 10.1016/s0029-8018(03)00106-9
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Identification of hydrodynamic coefficients in ship maneuvering equations of motion by Estimation-Before-Modeling technique

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Cited by 126 publications
(46 citation statements)
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“…Time domain identification methods are also used for LTI systems [Jategaonkar, 2006, Hamel and Jategaonkar, 1996, Klein, 1989, and common applications include the determination of aerodynamic or hydrodynamic coefficients [Sri-Jayantha and Stengel, 1988, Stalford, 1981, Yoon et al, 2004, Yoon and Rhee, 2003]. Identifying continuous time [Rao and Unbehauen, 2006] models requires the computation of signal derivatives while identifying discrete time models does not.…”
Section: Parameter Identificationmentioning
confidence: 99%
See 1 more Smart Citation
“…Time domain identification methods are also used for LTI systems [Jategaonkar, 2006, Hamel and Jategaonkar, 1996, Klein, 1989, and common applications include the determination of aerodynamic or hydrodynamic coefficients [Sri-Jayantha and Stengel, 1988, Stalford, 1981, Yoon et al, 2004, Yoon and Rhee, 2003]. Identifying continuous time [Rao and Unbehauen, 2006] models requires the computation of signal derivatives while identifying discrete time models does not.…”
Section: Parameter Identificationmentioning
confidence: 99%
“…Parameter identification methods applied to surface vessels include frequency domain approaches [Selvam et al, 2005] and time domain approaches [Källström andÅström, 1981,Åström and Källström, 1976, Muske et al, 2008, Hayes, 1971, Mišković et al, 2011. Optimization of parameters is done using hybrid-extended Kalman filtering [Yoon and Rhee, 2003, Yoon et al, 2004, Hayes, 1971, Fossen et al, 1996, recursive least squares [Nguyen, 2008], and artificial neural network (black box) methods [Rajesh and Bhattacharyya, 2008]. Note that all identification methods require parameter optimization, though the specific algorithms are often not explicitly stated.…”
Section: Parameter Identificationmentioning
confidence: 99%
“…Este requisito es también de suma importancia en aplicaciones de control de movimiento en el que, si el modelo matemático utilizado para el diseño de control no es exacto cuando se consideran las condiciones de funcionamiento del vehículo, o si existen perturbaciones externas, es difícil ajustar el controlador para un buen comportamiento del vehículo. A este respecto, se encuentran en la literatura un importante número de contribuciones en lo que se refiere al ajuste del modelo de maniobra y también a la exactitud del mismo cuando se aplican mínimos cuadrados ordinarios (MCO) con vehículos de superficie (Shields and Hodder, 1982), (Suleiman, 2000), (Yoon and Rhee, 2003), (Oltmann, 2003), (Mahfouz, 2004), (Yoon et al, 2007), (Revestido Herrero and Velasco, 2012). De la misma manera, en lo que se refiere a vehícu-los subacuáticos se encuentran referencias (Alessandri et al, 1998), (Caccia et al, 2000), (Smallwood and Whitcomb, 2003), (Tiano, 2004), (Hegrenaes et al, 2007), (Vervoort, 2009), (Miskovic and Vukic, 2011), (Gibson et al, 2015) donde también se hace hincapié en el ajuste de los datos y en la exactitud del modelo cuando se aplican MCO.…”
Section: Introductionunclassified
“…A representative observer method is the Kalman filter, which has been widely used in the estimation of hydrodynamic coefficients and state variables. Hwang [2], Kim [3], and Yoon [4] estimated the maneuvering coefficients of a ship, and identified the dynamic system of a maneuvering ship, using an extended Kalman filtering technique.…”
Section: Introductionmentioning
confidence: 99%