Automorphisms ofTwo-Generator Free Groups and Spaces of Isometric Actions on the Hyperbolic Plane
William Goldman · Greg McShane · George Stantchev · Ser Peow Tan
Jun 2019 · American Mathematical Soc.
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78
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About this ebook
The automorphisms of a two-generator free group F acting on the space of orientation-preserving isometric actions of F on hyperbolic 3-space defines a dynamical system. Those actions which preserve a hyperbolic plane but not an orientation on that plane is an invariant subsystem, which reduces to an action of a group on by polynomial automorphisms preserving the cubic polynomial and an area form on the level surfaces
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The automorphisms of a two-generator free group F acting on the space of orientation-preserving isometric actions of F on hyperbolic 3-space defines a dynamical system. Those actions which preserve a hyperbolic plane but not an orientation on that plane is an invariant subsystem, which redu...
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Science & math
About the author
William Goldman: University of Maryland, College Park, Maryland, Greg McShane: Institut Fourier, Grenoble, France, George Stantchev: University of Maryland, College Park, Maryland, Ser Peow Tan: University of Singapore, Singapore, Singapore
William Goldman: University of Maryland, College Park, Maryland,
Greg McShane: Institut Fourier, Grenoble, France,
George Stantchev: University of Maryland, College Park, Maryland,
Ser Peow Tan: University of Singapore, Singapore, Singapore
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