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Titlebook: Bifurcations in Continuous Piecewise Linear Differential Systems; Applications to Low- Enrique Ponce,Javier Ros,Elísabet Vela Book 2022 The

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发表于 2025-3-21 17:51:02 | 显示全部楼层 |阅读模式
期刊全称Bifurcations in Continuous Piecewise Linear Differential Systems
期刊简称Applications to Low-
影响因子2023Enrique Ponce,Javier Ros,Elísabet Vela
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发行地址A unique approach to piecewise linear (PWL) differential systems.The bifurcation of periodic orbits is unveiled.Including comprehensive analysis of some electronic oscillators
学科分类RSME Springer Series
图书封面Titlebook: Bifurcations in Continuous Piecewise Linear Differential Systems; Applications to Low- Enrique Ponce,Javier Ros,Elísabet Vela Book 2022 The
影响因子The book is devoted to the qualitative study of differential equations defined by piecewise linear (PWL) vector fields, mainly continuous, and presenting two or three regions of linearity. The study focuses on the more common bifurcations that PWL differential systems can undergo, with emphasis on those leading to limit cycles. Similarities and differences with respect to their smooth counterparts are considered and highlighted. Regarding the dimensionality of the addressed problems, some general results in arbitrary dimensions are included. The manuscript mainly addresses specific aspects in PWL differential systems of dimensions 2 and 3, which are sufficinet for the analysis of basic electronic oscillators..The work is divided into three parts. The first part motivates the study of PWL differential systems as the natural next step towards dynamic complexity when starting from linear differential systems. The nomenclature and some general results for PWL systems in arbitrary dimensions are introduced. In particular, a minimal representation of PWL systems, called canonical form, is presented, as well as the closing equations, which are fundamental tools for the subsequent study of
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发表于 2025-3-21 22:20:33 | 显示全部楼层
Preliminary Resultsor the bifurcation analysis of their periodic orbits. As main reference for the material here included, we must quote (Carmona et al., IEEE Trans Circuits Syst I Fundam Theory Appl 49(5):609–620, 2002).
发表于 2025-3-22 02:08:09 | 显示全部楼层
First Results for Planar Continuous Systems with Three Zonesefore, we are given the following system . where . and . so that the phase plane is divided into three zones, possibly with different linear dynamics, namely the central zone ., and the external zones ., ., separated by the straight lines . and ..
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An Algebraically Computable Bifurcation in Continuous Piecewise Linear Nodal Oscillatorsd by algebraic computations. More precisely, we introduce a family of PWL oscillators with all dynamics of node type, to be called nodal oscillators. As shown below, each member of the family possess the outstanding feature of being algebraically determinable, that is, all the magnitudes related wit
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The Focus-Saddle Boundary Bifurcationia we can pass to a new situation with two equilibria, namely a focus and a saddle, and simultaneously with a periodic orbit surrounding the focus in some cases. Thus, we will deal with a boundary equilibrium bifurcation in the non-smooth fold scenario. Some results of this chapter firstly appeared
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2509-8888 d. In particular, a minimal representation of PWL systems, called canonical form, is presented, as well as the closing equations, which are fundamental tools for the subsequent study of978-3-031-21137-9978-3-031-21135-5Series ISSN 2509-8888 Series E-ISSN 2509-8896
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