109 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- University of MichiganUS36 papers
- University of Tennessee at KnoxvilleUS33 papers
- Georgia State UniversityUS31 papers
- University of Colorado BoulderUS30 papers
- University of Massachusetts AmherstUS29 papers
- Brookhaven National LaboratoryUS28 papers
- Centre National de la Recherche ScientifiqueFR28 papers
- Charles UniversityCZ28 papers
- New Mexico State UniversityUS28 papers
- Vanderbilt UniversityUS28 papers
- Augustana UniversityUS27 papers
- Columbia UniversityUS27 papers
6 papers · 1 filter
The Noncrossing Bond Poset of a Graph
C. Matthew Farmer, Joshua Hallam, Clifford Smyth
The partition lattice and noncrossing partition lattice are well studied objects in combinatorics. Given a graph on vertex set , its bond lattice, , is t…
A Probabilistic Characterization of the Dominance Order on Partitions
Clifford Smyth
A probabilistic characterization of the dominance partial order on the set of partitions is presented. This extends work in "Symmetric polynomials and symmetric mean inequalities".…
The Territorial Raider Game and Graph Derangements
Nina Galanter, Dennis Silva, Jonathan T. Rowell +1
A derangement of a graph is an injective function such that for all , and . Not all graphs admit a derangement and previous…
Revolutionaries and Spies
David Howard, Clifford Smyth
Let be a graph and let be positive integers. "Revolutionaries and Spies", denoted $\cG(G,r,s,k)$, is the following two-player game. The sets of positions for pl…
Enumeration of non-crossing pairings on bit strings
Todd Kemp, Karl Mahlburg, Amarpreet Rattan +1
A non-crossing pairing on a bitstring matches 1s and 0s in a manner such that the pairing diagram is nonintersecting. By considering such pairings on arbitrary bitstrings $1^{n_1}…
The arithmetic of trees
Adriano Bruno, Dan Yasaki
The arithmetic of the natural numbers can be extended to arithmetic operations on planar binary trees. This gives rise to a non-commutative arithmetic theory. In this exposition, w…