Searching for "Triangulating the Real Projective Plane" – sorted by Relevance.
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Examples of Z-Acyclic and Contractible Vertex-Homogeneous Simplicial Complexes
- : The 2-fold multiple 2 Cn . 1 2 3 1 2 3 4 5 6 Figure 2: The 6-vertex triangulation of the real projective
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Some results related to the Evasiveness Conjecture
- of these two 1 2 31 23 4 5 6 Figure 4: 6-vertex triangulation of the real projective plane. orbit posets
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Signable Posets and Partitionable Simplicial Complexes
- of facets of a nonshellable triangulation \Delta of the real projective plane with 6 vertices; an exact
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Signable Posets and Partitionable Simplicial Complexes
- of facets of a nonshellable triangulation \Delta of the real projective plane with 6 vertices; an exact
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Vertex-deleted and edge-deleted subgraphs
- projective plane and graphs with connectivity 3 which triangulate some surface (Fiorini and Lauri, 1982
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The Geometry and Topology of Coxeter Groups
- (= dim �) while the algebraic version of this dimension is 2. Suppose L is a triangulation of the real
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Surface realization with the intersection edge functional
- -polytopes) of triangulations of the torus and the projective plane in R 4 was proved by Brehm and Schild [19
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Cellular Resolutions of Monomial Modules
- , page 228] we consider the Stanley-Reisner ideal of the minimal triangulation of the real projective
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Enumeration and random realization of triangulated surfaces.arXiv:math.CO/0506316v2
- 3 Figure 1: The real projective plane RP2 6 and Möbius’ torus. torus [40]) were already known
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Linear Syzygies Of Stanley-Reisner Ideals
- : The induced subcomplex of \Delta on the vertices f1; 2; 3; 4; 5; 6g is a minimal triangulation of the real
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