Bifurcation theory and spatio-temporal pattern formation

書誌事項

Bifurcation theory and spatio-temporal pattern formation

Wayne Nagata, N. Sri Namachchivaya, editors

(Fields Institute communications, 49)

American Mathematical Society, c2006

タイトル別名

Bifurcations and pattern formation

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注記

Includes bibliographical references

内容説明・目次

内容説明

Nonlinear dynamical systems and the formation of spatio-temporal patterns play an important role in current research on partial differential equations. This book contains articles on topics of current interest in applications of dynamical systems theory to problems of pattern formation in space and time. Topics covered include aspects of lattice dynamical systems, convection in fluid layers with large aspect ratios, mixed mode oscillations and canards, bacterial remediation of waste, gyroscopic systems, data clustering, and the second part of Hilbert's 16th problem. Most of the book consists of expository survey material, and so can serve as a source of convenient entry points to current research topics in nonlinear dynamics and pattern formation. This volume arose from a workshop held at the Fields Institute in December of 2003, honoring Professor William F. Langford's fundamental work on the occasion of his sixtieth birthday.

目次

Flow invariant subspaces for lattice dynamical systems by F. Antoneli, A. P. S. Dias, M. Golubitsky, and Y. Wang Waves in extended systems: From low- to high-dimensional behavior by O. Batiste and E. Knobloch Mixed mode oscillations due to the generalized Canard phenomenon by M. Brons, M. Krupa, and M. Wechselberger Bioremediation of waste in a porous medium by C. Chen and J. Chadam Bifurcations of gyroscopic systems near a 0: 1 resonance by R. J. McDonald, N. S. Namachchivaya, and W. Nagata High dimensional data clustering from a dynamical systems point of view by J. Wu Computation of limit cycles-The second part of Hilbert's 16th problem by P. Yu.

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