Boundary curves of surfaces with the 4--plane property.
Li, Tao (2002)
Geometry & Topology
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Displaying similar documents to “The size of triangulations supporting a given link.”
Boundary curves of surfaces with the 4--plane property.
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The disjoint curve property.
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A counterexample to the rigidity conjecture for polyhedra
Robert Connelly (1977)
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Genus two 3-manifolds are built from handle number one pieces.
Sedgwick, Eric (2001)
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Looseness and Independence Number of Triangulations on Closed Surfaces
Atsuhiro Nakamoto, Seiya Negami, Kyoji Ohba, Yusuke Suzuki (2016)
Discussiones Mathematicae Graph Theory
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The looseness of a triangulation G on a closed surface F2, denoted by ξ (G), is defined as the minimum number k such that for any surjection c : V (G) → {1, 2, . . . , k + 3}, there is a face uvw of G with c(u), c(v) and c(w) all distinct. We shall bound ξ (G) for triangulations G on closed surfaces by the independence number of G denoted by α(G). In particular, for a triangulation G on the sphere, we have [...] and this bound is sharp. For a triangulation G on a non-spherical surface...
Bounds for the number of connected components and the first Betti number mod two of a real algebraic surface
R. Silhol (1986)
Compositio Mathematica
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