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Titlebook: Non-Linear Dynamics and Endogenous Cycles; Gilbert Abraham-Frois Conference proceedings 1998 Springer-Verlag Berlin Heidelberg 1998 Chaost

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Relaxation Cycle, Chaotic Dynamics and Limit Cycle: a Model with Keynesian “Flavour”nard-van der Pol equations (as soon as 1933, Ph. Le Corbeiller had insisted on their interest and relevance). Further work has shown that in many cases relaxation cycle could be considered as a stable ”attractor”, a rather peculiar ”limit-cycle”, named in some cases (Chiarella 1990) ”limiting limit cycle”.
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ustrated by the various names such as: (general) systems theory, systems thinking, systems approach, systems analysis, sys­ tems synthesis, systems engineering, etc. These terms refer to various fields of knowledge that either overlap or are completely different. For this reason we consider it usefu
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Richard H. Day,Zhigang Wang,Min Zhangbility. The use of hysteresis operators (hysterons) offers an approach to macroscopic modelling of the dynamics of phase transitions and rheological systems. The applications cover processes in electromagnetism, elastoplasticity and population dynamics in particular. Hysterons are also typical eleme
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Gilles Dufrénot irreversibility. The use of hysteresis operators (hysterons) offers an approach to macroscopic modelling of the dynamics of phase transitions and rheological systems. The applications cover processes in electromagnetism, elastoplasticity and population dynamics in particular. Hysterons are also typ
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irreversibility. The use of hysteresis operators (hysterons) offers an approach to macroscopic modelling of the dynamics of phase transitions and rheological systems. The applications cover processes in electromagnetism, elastoplasticity and population dynamics in particular. Hysterons are also typ
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Reiner Franke irreversibility. The use of hysteresis operators (hysterons) offers an approach to macroscopic modelling of the dynamics of phase transitions and rheological systems. The applications cover processes in electromagnetism, elastoplasticity and population dynamics in particular. Hysterons are also typ
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Gilles Dufrénot,Laurent Mathieu irreversibility. The use of hysteresis operators (hysterons) offers an approach to macroscopic modelling of the dynamics of phase transitions and rheological systems. The applications cover processes in electromagnetism, elastoplasticity and population dynamics in particular. Hysterons are also typ
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Michel Botomazava,Vincent Touzé irreversibility. The use of hysteresis operators (hysterons) offers an approach to macroscopic modelling of the dynamics of phase transitions and rheological systems. The applications cover processes in electromagnetism, elastoplasticity and population dynamics in particular. Hysterons are also typ
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