Complex Dynamics and Morphogenesis: An Introduction to Nonlinear Science
Autor Chaouqi Misbahen Limba Engleză Hardback – 15 dec 2016
Starting with simple examples and working toward an increasing level of universalization, the work explores diverse scenarios of bifurcations and elementary catastrophes which characterize the qualitative behavior of nonlinear systems. The study of temporal evolution is undertaken using the equations that characterize stationary or oscillatory solutions, while spatial analysis introduces the fascinating problem of morphogenesis.
Accessible to undergraduate university students in any discipline concerned with nonlinear phenomena (physics, mathematics, chemistry, geology, economy, etc.), this work provides a wealth of information for teachers and researchers in these various fields.
Chaouqi Misbah is a senior researcher at the CNRS (National Centre of Scientific Research in France). His work spans from pattern formation in nonlinear science to complex fluids and biophysics. In 2002 he received a major award from the French Academy of Science for his achievements and in 2003 Grenoble University honoured him with a gold medal. Leader of a group of around 40 scientists, he is a member of the editorial board of the French Academy of Science since 2013 and also holds numerous national and international responsibilities.
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Specificații
ISBN-13: 9789402410181
ISBN-10: 940241018X
Pagini: 460
Ilustrații: XIX, 463 p. 179 illus.
Dimensiuni: 155 x 235 x 27 mm
Greutate: 0.85 kg
Ediția:1st ed. 2017
Editura: SPRINGER NETHERLANDS
Colecția Springer
Locul publicării:Dordrecht, Netherlands
ISBN-10: 940241018X
Pagini: 460
Ilustrații: XIX, 463 p. 179 illus.
Dimensiuni: 155 x 235 x 27 mm
Greutate: 0.85 kg
Ediția:1st ed. 2017
Editura: SPRINGER NETHERLANDS
Colecția Springer
Locul publicării:Dordrecht, Netherlands
Cuprins
1. Presentation of Main Ideas.- 2. Basic Introduction to Bifurcations in 1-D.- 3. The Other Generic Bifurcations.- 4. Classification of the 7 Elementary Catastrophes.- 5. Hopf Bifurcation.- 6. Amplitude Equation for the Hopf Bifurcation.- 7. Parametric Instabilities and Other Nonlinear Behaviors.- 8. Introduction to Chaos.- 9. Pattern Formation in One Dimension.- 10. Universality in the Vicinity of the Threshold.- 11. Fronts between Domains.- 12. Order and Disorder both Spatial and Temporal.- 13. Two Dimensional Patterns.- 14. Wavelength Selection.- 15. Conclusion.- 16. Solutions to Exercises.- Bibliography.
Notă biografică
Chaouqi Misbah is a Research Director of Exceptional Category at the CNRS (National Centre of Scientific Research in France). His work spans from pattern formation in nonlinear science to complex fluids and biophysics. In 2002 he received a major award from the French Academy of Science for his achievements and in 2003 Grenoble University honoured him with a gold medal. Leader of a group of around 40 scientists, he is a member of the editorial board of the French academy of Science since 2013 and also holds numerous national and international responsibilities.
Textul de pe ultima copertă
This book offers an introduction to the physics of nonlinear phenomena through two complementary approaches: bifurcation theory and catastrophe theory. Readers will be gradually introduced to the language and formalisms of nonlinear sciences, which constitute the framework to describe complex systems. The difficulty with complex systems is that their evolution cannot be fully predicted because of the interdependence and interactions between their different components.
Starting with simple examples and working toward an increasing level of universalization, the work explores diverse scenarios of bifurcations and elementary catastrophes which characterize the qualitative behavior of nonlinear systems. The study of temporal evolution is undertaken using the equations that characterize stationary or oscillatory solutions, while spatial analysis introduces the fascinating problem of morphogenesis.
Accessible to undergraduate university students in any discipline concerned with nonlinear phenomena (physics, mathematics, chemistry, geology, economy, etc.), this work provides a wealth of information for teachers and researchers in these various fields.
Chaouqi Misbah is a senior researcher at the CNRS (National Centre of Scientific Research in France). His work spans from pattern formation in nonlinear science to complex fluids and biophysics. In 2002 he received a major award from the French Academy of Science for his achievements and in 2003 Grenoble University honoured him with a gold medal. Leader of a group of around 40 scientists, he is a member of the editorial board of the French Academy of Science since 2013 and also holds numerous national and international responsibilities.
Starting with simple examples and working toward an increasing level of universalization, the work explores diverse scenarios of bifurcations and elementary catastrophes which characterize the qualitative behavior of nonlinear systems. The study of temporal evolution is undertaken using the equations that characterize stationary or oscillatory solutions, while spatial analysis introduces the fascinating problem of morphogenesis.
Accessible to undergraduate university students in any discipline concerned with nonlinear phenomena (physics, mathematics, chemistry, geology, economy, etc.), this work provides a wealth of information for teachers and researchers in these various fields.
Chaouqi Misbah is a senior researcher at the CNRS (National Centre of Scientific Research in France). His work spans from pattern formation in nonlinear science to complex fluids and biophysics. In 2002 he received a major award from the French Academy of Science for his achievements and in 2003 Grenoble University honoured him with a gold medal. Leader of a group of around 40 scientists, he is a member of the editorial board of the French Academy of Science since 2013 and also holds numerous national and international responsibilities.
Caracteristici
Enriched with a vast range of exercises and solved problems Featuring a Foreword by Jacques Villain Introduces bifurcations and the language of nonlinear sciences with simple, visual examples Spans from elementary bifurcations to the origin of form and shape in nature Uses elementary mathematical language, accessible to all undergraduate students Provides detailed calculations of many problems of nonlinear physics, gathered in a single volume