Conformal geometry of surfaces in Lorent
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L. J. AlΔΊas; B. Palmer
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Article
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1996
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Springer
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English
β 579 KB
We study the conformal geometry of an oriented space-like surface in three-dimensional Lorentzian space forms. After introducing the conformal compactification of the Lorentzian space forms, we define the conformal Gauss map which is a conformally invariant two parameter family of oriented spheres.