MANIFOLD POSETS

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概要

• 論文の詳細を見る

• A poset P is called an n-manifold poset if its order complex Δ(P), that is, the simplicial complex consisting of all the chains in P is a triangulation of some n-manifold. After showing several general facts on n-manifold posets, we shall characterize 1, 2 and 3-manifold posets in terms of only combinatorics of posets.

• 横浜国立大学の論文

著者

• Tsuchiya Morimasa

  Department Of Mathematical Sciences Faculty Of Science Tokai University

• NEGAMI Seiya

  Department of Mathematics, Faculty of Education, Yokohama National University

• Negami Seiya

  Department Of Mathematics Faculty Of Education And Human Sciences Yokohama National University

関連論文

• Remarks on Relations Between Upper Bound Graphs and Double Bound Graphs
• On double bound graphs whose complements are also double bound graphs
• The Order Complexes on the 2-sphere
• MANIFOLD POSETS
• A Note on Contractibility of Posets
• Topological Graph Theory from Japan
• Diagonal Transformations of Graphs on Closed Surfaces
• Another Proof of Bela Bollobas' Theorem on Edge Disjoint Cycles
• Branched Coverings of PL Involuations on 3-Manifolds
• PROJECTIVE-PLANAR GRAPHS WITH EVEN DUALS
• On a Hereditary Poset
• On Regularity of Upper Bound Graphs and Double Bound Graphs
• On Unstable Graphs
• POLYNOMIAL INVARIANTS OF EMBEDDINGS OF GRAPHS ON CLOSED SURFACES

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