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＜E-Book＞
Attractors, Bifurcations, & Chaos : Nonlinear Phenomena in Economics / by Tönu Puu

Edition	2nd ed. 2003.
Publisher	Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer
Year	2003
Language	English
Size	XII, 549 p. 191 illus : online resource
Authors	*Puu, Tönu author SpringerLink (Online service)
Subjects	LCSH:Game theory LCSH:Econometrics LCSH:Regional economics LCSH:Spatial economics LCSH:Social sciences FREE:Game Theory FREE:Quantitative Economics FREE:Regional and Spatial Economics FREE:Society
Notes	1 Introduction -- 2 Differential Equations: Ordinary -- 3 Differential Equations: Partial -- 4 Iterated Maps or Difference Equations -- 5 Bifurcation and Catastrophe -- 6 Monopoly -- 7 Duopoly and Oligopoly -- 8 Business Cycles: Continuous Time -- 9 Business Cycles: Continuous Space -- 10 Business Cycles: Discrete Time -- 11 Dynamics of Interregional Trade -- 12 Development: Increasing Complexity -- 13 Development: Multiple Attractors -- References -- List of Figures The present book relies on various editions of my earlier book "Nonlinear Economic Dynamics", first published in 1989 in the Springer series "Lecture Notes in Economics and Mathematical Systems", and republished in three more, successively revised and expanded editions, as a Springer monograph, in 1991, 1993, and 1997, and in a Russian translation as "Nelineynaia Economicheskaia Dinamica". The first three editions were focused on applications. The last was differ­ ent, as it also included some chapters with mathematical background mate­ rial -ordinary differential equations and iterated maps -so as to make the book self-contained and suitable as a textbook for economics students of dynamical systems. To the same pedagogical purpose, the number of illus­ trations were expanded. The book published in 2000, with the title "A ttractors, Bifurcations, and Chaos -Nonlinear Phenomena in Economics", was so much changed, that the author felt it reasonable to give it a new title. There were two new math­ ematics chapters -on partial differential equations, and on bifurcations and catastrophe theory -thus making the mathematical background material fairly complete. The author is happy that this new book did rather well, but he preferred to rewrite it, rather than having just a new print run. Material, stemming from the first versions, was more than ten years old, while nonlinear dynamics has been a fast developing field, so some analyses looked rather old-fashioned and pedestrian. The necessary revision turned out to be rather substantial HTTP:URL=https://doi.org/10.1007/978-3-540-24699-2

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