International audienceIn this paper, the identification of a class of nonlinear systems which admits input-output maps described by a finite degree Volterra series is considered. In actual fact, it appears that this class can model many important nonlinear multivariable processes not only in engineering, but also in biology, socio-economics, and ecology. To solve this identification problem, we propose a method based on a local gradient search in a local parameterization of the state space realization of finite degree Volterra series with infinite horizon. Using the local parameterization not only reduces the amount of the gradient calculations to the minimal value, but also overcomes the nonuniqueness problem of the optimal solution. Moreo...
This is a short tutorial on Volterra and Wiener series applications to modelling of nonlinear system...
The interest towards nonlinear system modeling and identification is growing in the last years since...
The use of the mathematical models based on the Volterra integro-power series for identification of ...
International audienceIn this paper, the identification of a class of nonlinear systems which admits...
Abstract—Based on Volterra series the work presents a novel local nonlinear model of a certain class...
Abstract: Volterra series (VS) are widely used in non-linear dynamical system identification. Much p...
Based on Volterra series the work presents a novel local nonlinear model of a certain class of linea...
In this paper, system identification of the non-linear dynamic system based on optimized Volterra mo...
Volterra series expansions are widely used in analyzing and solving the problems of non-linear dynam...
Volterra series expansions are widely used in analysing and solving the problems of nonlinear dynami...
In this paper, we propose a new algorithm for constructing an integral model of a nonlinear dynamic ...
Volterra series approximate a broad range of nonlinear systems. Their identification is challenging ...
The special form of the Laplace-domain Volterra kernels for linear-analytic systems is exploited to ...
This paper presents a ranked differential evolution (RDE) algorithm for solving the identification p...
Volterra and Wiener series are two classes of polynomial representations of nonlinear systems. They ...
This is a short tutorial on Volterra and Wiener series applications to modelling of nonlinear system...
The interest towards nonlinear system modeling and identification is growing in the last years since...
The use of the mathematical models based on the Volterra integro-power series for identification of ...
International audienceIn this paper, the identification of a class of nonlinear systems which admits...
Abstract—Based on Volterra series the work presents a novel local nonlinear model of a certain class...
Abstract: Volterra series (VS) are widely used in non-linear dynamical system identification. Much p...
Based on Volterra series the work presents a novel local nonlinear model of a certain class of linea...
In this paper, system identification of the non-linear dynamic system based on optimized Volterra mo...
Volterra series expansions are widely used in analyzing and solving the problems of non-linear dynam...
Volterra series expansions are widely used in analysing and solving the problems of nonlinear dynami...
In this paper, we propose a new algorithm for constructing an integral model of a nonlinear dynamic ...
Volterra series approximate a broad range of nonlinear systems. Their identification is challenging ...
The special form of the Laplace-domain Volterra kernels for linear-analytic systems is exploited to ...
This paper presents a ranked differential evolution (RDE) algorithm for solving the identification p...
Volterra and Wiener series are two classes of polynomial representations of nonlinear systems. They ...
This is a short tutorial on Volterra and Wiener series applications to modelling of nonlinear system...
The interest towards nonlinear system modeling and identification is growing in the last years since...
The use of the mathematical models based on the Volterra integro-power series for identification of ...