Young Wook Kim, Seong-Deog Yang
Abstract
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We prove the existence of an infinite family of complete spacelike maximal surfaces with singularities in Lorentz-Minkowski three-space and study their properties. These surfaces are distinguished by their number of handles and have two elliptic catenoidal ends.
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We prove the existence of an infinite family of complete spacelike maximal surfaces with singularities in Lorentz-Minkowski three-space and study their properties. These surfaces are distinguished by their number of handles and have two elliptic catenoidal ends.
Key concepts: Minkowski space, Lorentz transformation, Gravitational singularity, Hyperboloid model, Mathematics, Space (punctuation), Lorentz space, Pure mathematics