This paper and its companion address the problem of the approximation/identification of nonlinear dynamical systems depending on parameters, with a view to their circuit implementation. The proposed method is based on a piecewise-linear approximation technique. In particular, this paper describes the approximation method and applies it to some particularly significant dynamical systems (topological normal forms). The structural stability of the PWL approximations of such systems is investigated through a bifurcation analysis (via continuation methods)
Zhu R, Zhu X. Piecewise linear approximation for the dynamical Phi(4)(3) model. SCIENCE CHINA-MATHEM...
We show that certain non-linear dynamical systems with non-linearities in the form of Hill functions...
Given a set of input-output measurements, the paper proposes a method for approximation of a nonline...
This paper and its companion address the problem of the approximation/identification of nonlinear dy...
This paper and its companion address the problem of the approximation/identification of nonlinear dy...
In this paper we propose a variational method to find out piecewise-linear (PWL) approximations of n...
This paper deals with piecewise-linear (PWL) approximations of nonlinear dynamical systems dependent...
The piecewise-linear (PWL) approximation technique developed by Julia\ub4n et al. in the past few ye...
In this paper, we propose a variational method to derive the coefficients of piecewise-linear (PWL) ...
We address here an aspect of the problem concerning circuit implementations of nonlinear dynamical s...
This paper shows the influence of piecewise-linear approximation on the global dynamics associated w...
Abstract:- Previously published two piecewise-linear (PWL) dynamical systems belonging to Class C wi...
The most basic type of circuit simulation consists of solving the nonlinear state equations of a cir...
Piecewise linear (PWL) modelling has many useful applications in the applied sciences. Although the ...
AbstractIn this paper we analyze and expand a recently developed approach to Model Order Reduction (...
Zhu R, Zhu X. Piecewise linear approximation for the dynamical Phi(4)(3) model. SCIENCE CHINA-MATHEM...
We show that certain non-linear dynamical systems with non-linearities in the form of Hill functions...
Given a set of input-output measurements, the paper proposes a method for approximation of a nonline...
This paper and its companion address the problem of the approximation/identification of nonlinear dy...
This paper and its companion address the problem of the approximation/identification of nonlinear dy...
In this paper we propose a variational method to find out piecewise-linear (PWL) approximations of n...
This paper deals with piecewise-linear (PWL) approximations of nonlinear dynamical systems dependent...
The piecewise-linear (PWL) approximation technique developed by Julia\ub4n et al. in the past few ye...
In this paper, we propose a variational method to derive the coefficients of piecewise-linear (PWL) ...
We address here an aspect of the problem concerning circuit implementations of nonlinear dynamical s...
This paper shows the influence of piecewise-linear approximation on the global dynamics associated w...
Abstract:- Previously published two piecewise-linear (PWL) dynamical systems belonging to Class C wi...
The most basic type of circuit simulation consists of solving the nonlinear state equations of a cir...
Piecewise linear (PWL) modelling has many useful applications in the applied sciences. Although the ...
AbstractIn this paper we analyze and expand a recently developed approach to Model Order Reduction (...
Zhu R, Zhu X. Piecewise linear approximation for the dynamical Phi(4)(3) model. SCIENCE CHINA-MATHEM...
We show that certain non-linear dynamical systems with non-linearities in the form of Hill functions...
Given a set of input-output measurements, the paper proposes a method for approximation of a nonline...