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Bifurcation Analysis: Principles, Applications and Synthesis [Hardcover]

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  • Category: Books (Mathematics)
  • ISBN-10:  9027714460
  • ISBN-10:  9027714460
  • ISBN-13:  9789027714466
  • ISBN-13:  9789027714466
  • Publisher:  Springer
  • Publisher:  Springer
  • Pages:  260
  • Pages:  260
  • Binding:  Hardcover
  • Binding:  Hardcover
  • Pub Date:  01-Feb-1984
  • Pub Date:  01-Feb-1984
  • SKU:  9027714460-11-SPRI
  • SKU:  9027714460-11-SPRI
  • Item ID: 100951132
  • List Price: $109.99
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Bifurcation theory has made a very fast upswing in the last fifteen years. Roughly speaking it generalises to dynamic systems the pos? sibility of mUltiple solutions, a possibility already recognised in static systems - physical, chemical, social - when operating far from their equilibrium states. It so happened that quite a few staff members of the Erasmus University Rotterdam were thinking along those lines about certain aspects of their disciplines. To have a number of specialists and potential fans convene to discuss various aspects of bifurcation? al thinking, seemed a natural development. The resulting papers were judged to be of interest to a larger public, and as such are logically regrouped in this volume, one in a series of studies resulting from the activities of the Steering Committee on Interdisciplinary Studies of the Erasmus University, Rotterdam. Although the volume is perhaps multidisciplinary rather than interdisciplinary - the interdisciplinary aspect being only latent -, as a soft interdisciplinary exercise (the application of formal structures of one discipline to another) it has a right to interdisciplinary existence! This book could not have been published without a generous grant of the University Foundation of the Erasmus University Rotterdam, which allowed the conference to be held and the resulting papers to be published; that generosity is gratefully acknowledged.Bifurcation theory has made a very fast upswing in the last fifteen years. Roughly speaking it generalises to dynamic systems the pos? sibility of mUltiple solutions, a possibility already recognised in static systems - physical, chemical, social - when operating far from their equilibrium states. It so happened that quite a few staff members of the Erasmus University Rotterdam were thinking along those lines about certain aspects of their disciplines. To have a number of specialists and potential fans convene to discuss various aspects of bifurcation? al thinking, seemedl3œ

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