Comparing Dushnik-Miller dimension, Boolean dimension and local dimension
From MaRDI portal
Publication:781526
DOI10.1007/s11083-019-09502-6zbMath1481.06003arXiv1710.09467OpenAlexW2967001550WikidataQ127356637 ScholiaQ127356637MaRDI QIDQ781526
Heather C. Smith, Libby Taylor, Thomas Prag, Fidel Barrera-Cruz, William T. jun. Trotter
Publication date: 17 July 2020
Published in: Order (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1710.09467
Related Items (8)
Boolean dimension and tree-width ⋮ Ramsey properties of products of chains ⋮ Planar posets that are accessible from below have dimension at most 6 ⋮ Local boxicity and maximum degree ⋮ Local dimension is unbounded for planar posets ⋮ On difference graphs and the local dimension of posets ⋮ Fractional local dimension ⋮ On Covering Numbers, Young Diagrams, and the Local Dimension of Posets
Cites Work
- Forcing posets with large dimension to contain large standard examples
- Planar posets, dimension, breadth and the number of minimal elements
- On locally presented posets
- A Ramsey theorem for trees
- Irreducible posets with large height exist
- The dimension of planar posets
- The order dimension of the complete graph
- Boolean dimension and local dimension
- Dimension of posets with planar cover graphs excluding two long incomparable chains
- On difference graphs and the local dimension of posets
- Nowhere dense graph classes and dimension
- Separating tree-chromatic number from path-chromatic number
- The dimension of posets with planar cover graphs.
- Tree-width and dimension
- On the dimension of posets with cover graphs of treewidth 2
- Dimension and height for posets with planar cover graphs.
- A decomposition theorem for partially ordered sets
- Inequalities in Dimension Theory for Posets
- On Dedekind's Problem: The Number of Isotone Boolean Functions. II
- Planar Posets Have Dimension at Most Linear in Their Height
- Dimension and Cut Vertices: An Application of Ramsey Theory
- Minimal scrambling sets of simple orders
- Concerning a Certain Set of Arrangements
- On the dimension of partially ordered sets
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Comparing Dushnik-Miller dimension, Boolean dimension and local dimension