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On Universal Cycles of Labeled Graphs
On Universal Cycles of Labeled Graphs
In this paper, we prove the existence of universal cycles of classes of labeled graphs, including simple graphs, trees, graphs with m m edges, ...
[0808.3610] On Universal Cycles of Labeled Graphs - arXiv
In this paper, we prove the existence of universal cycles of classes of labeled graphs, including simple graphs, trees, graphs with m edges, ...
On Universal Cycles of Labeled Graphs - Greg Brockman
Note that the full 8 vertex graph in Figure 1 is a U-cycle of simple labeled graphs (graphs without loops or multiple edges) on 3 vertices. 2 Universal cycles ...
On Universal Cycles of Labeled Graphs - arXiv
Abstract. A universal cycle is a compact listing of a class of combinatorial objects. In this paper, we prove the existence of universal cycles of classes ...
[PDF] On Universal Cycles of Labeled Graphs - Semantic Scholar
This paper proves the existence of universal cycles of classes of labeled graphs, including simple graphs, trees, graphs with m edges, graph with loops, ...
On Universal Cycles of Labeled Graphs - NASA/ADS
A universal cycle is a compact listing of a class of combinatorial objects. In this paper, we prove the existence of universal cycles of classes of labeled ...
Hey Bill, what's the deal with On universal cycles of labeled graphs?
Hey Bill, what's the deal with On universal cycles of labeled graphs? A universal cycle or de Bruijn cycle is an efficient listing of some combinatorial object.
View of On Universal Cycles of Labeled Graphs
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On Universal Cycles of Labeled Graphs - EuDML
On Universal Cycles of Labeled Graphs. Greg Brockman Bill Kay. Harvard ... Given F, a family of labeled graphs on k vertices , a universal cycle (. U ...
On Universal Cycles of Labeled Graphs - ResearchGate
Download Citation | On Universal Cycles of Labeled Graphs | A universal cycle is a compact listing of a class of combinatorial objects.
On Universal Cycles of Labeled Graphs - MDML - Mathdoc
A universal cycle is a compact listing of a class of combinatorial objects. In this paper, we prove the existence of universal cycles of classes of labeled ...
Graph universal cycles: Compression and connections to universal ...
Section 3 constructs graph universal partial cycles for labeled graphs. In Section 4 we revise and prove a weaker form of a conjecture from [5] on graph ...
Graph universal cycles of combinatorial objects - ScienceDirect.com
Discrete Math. (2009) · A. Blanca et al. On universal cycles for new classes of combinatorial structures · G. Brockman et al. On universal cycles of labeled ...
On Universal Cycles of Labeled Graphs | CoLab
A universal cycle is a compact listing of a class of combinatorial objects. In this paper, we prove the existence of universal cycles of classes of labeled ...
Graph universal cycles of combinatorial objects - NSF PAR
The arc digraph that produces the Gucycle in Fig. 2. Definition 1.2. Given F, a family of labeled graphs on n vertices, a graph universal cycle. (Gucycle) ...
Graph Universal Cycles: Compression and Connections to ...
For threshold graphs and permutation graphs, we demonstrate that the graph universal cycles and graph universal partial cycles are closely related to universal ...
Universal cycles for combinatorial structures | Semantic Scholar
This paper proves the existence of universal cycles of classes of labeled graphs, including simple graphs, trees, graphs with m edges, graph with loops, ...
Compression and Connections to Universal Cycles - NASA/ADS
Graph universal cycles are a graph analogue of universal cycles ... graph universal partial cycles for labeled graphs, threshold graphs, and permutation graphs.
Universal cycles for combinatorial structures - UCSD Math
The graphs G3 and G3. Page 11. Universal cycles for combinatorial structures ... Now we construct a digraph G with vertices labeled by 1, 2 and 3, and arcs.
(PDF) On Universal Cycles for new Classes of Combinatorial ...
In this paper, we prove the existence of universal cycles of classes of labeled graphs, including simple graphs, trees, graphs with $m$ edges, graphs with ...