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$LS {\lowercase {r}}$-valued Gauss maps and spacelike surfaces of revolution in $\mathbb R 1^4$ by Van Cuong, Dang is a scholarly article available to read on EtoBox.

What is $LS {\lowercase {r}}$-valued Gauss maps and spacelike surfaces of revolution in $\mathbb R 1^4$ about?

To study spacelike surfaces in the Lorentz-Minkowski space $\Bbb R^{4}_1,$ we construct a pair of maps whose values are in the lightcone, called $\mathfrak l_r^{\pm} $-Gauss maps. We can use these maps to study umbilical spacelike surfaces and find parametrizations of spacelike surfaces of revolution of hyperbolic and eliptic types in some particular cases.

Author

Van Cuong, Dang

Published

2011

Language

EN