The closed orbits of three-dimensional flows form knots and links.
This book develops the tools - template theory and symbolic
dynamics - needed for studying knotted orbits. This theory is
applied to the problems of understanding local and global
bifurcations, as well as the embedding data of orbits in
Morse-smale, Smale, and integrable Hamiltonian flows. The
necesssary background theory is sketched; however, some familiarity
with low-dimensional topology and differential equations is
assumed.
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