Titlebook: Singularities and Groups in Bifurcation Theory; Volume II Martin Golubitsky,Ian Stewart,David G. Schaeffer Book 1988 Springer-Verlag New Yo

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,The Taylor—Couette System,xplain how these patterns form and why there are so many different types. Since the Taylor-Couette experiment is one of the simplest fluid flow experiments, it is a natural place to try to connect theory with experiment.

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0066-5452 both on the number of parameters and on the symmetries of the equations. Volume I discusses how singularity-theoretic techniques aid the understanding of transitions in multiparameter systems. This volume focuses on bifurcation problems with symmetry and shows how group-theoretic techniques aid the

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Book 1988he number of parameters and on the symmetries of the equations. Volume I discusses how singularity-theoretic techniques aid the understanding of transitions in multiparameter systems. This volume focuses on bifurcation problems with symmetry and shows how group-theoretic techniques aid the understan

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Equivariant Normal Forms, the recognition problem for Γ-equivariant bifurcation problems. In the next chapter we adapt unfolding theory to the equivariant setting. We also give proofs of the main theorems. When specialized to Γ = 1 these will provide the promised proof of the Unfolding Theorem III, 2.3.

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