Searching for "On the dimension of partially ordered sets." – sorted by Relevance.
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On the fractional dimension of partially ordered sets
- ON THE FRACTIONAL DIMENSION OF PARTIALLY ORDERED SETS Stefan Felsner and William T. Trotter
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Finite Paths are Universal
- in the (Dushnik-Miller) dimension of partially ordered sets, see e.g. [26]. 5 s e i l u i 0 i l b u e i 0 i i
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Finite Paths are Universal
- in the (Dushnik-Miller) dimension of partially ordered sets, see e.g. [26]. Now we describe special paths which
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Embedding Partially Ordered Sets into Chain-Products
- . Keywords: Atomic, Embedding, Hierarchy Encoding, Partially ordered sets, DedekindMacNeille Completion, k-Dimension
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Deterministic Hypergraph Coloring and Its Applications
- m ffl ) 2 ) . Our second application is to dimensions of partially ordered sets (posets). Let (P
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Deterministic Hypergraph Coloring and Its Applications
- m ffl ) 2 ) . Our second application is to dimensions of partially ordered sets (posets). Let (P
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Open Problems 15
- In OP6, OP7, OP8, and OP12 I discussed dimension of partially ordered sets (posets). Recall that a
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Graphs and partially ordered sets: recent results and new directions, Congr. Numer
- GRAPHS AND PARTIALLY ORDERED SETS: RECENT RESULTS AND NEW DIRECTIONS WILLIAM T. TROTTER Abstract
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Finite three dimensional partial orders which are not sphere orders
- material on the subject of dimension for partially ordered sets and to [26,27] for more discussion
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