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ARSCOM
2008
110views more  ARSCOM 2008»
13 years 2 months ago
Total Perfect Codes in Tensor Products of Graphs
A total perfect code in a graph is a subset of the graph's vertices with the property that each vertex in the graph is adjacent to exactly one vertex in the subset. We prove t...
Ghidewon Abay-Asmerom, Richard Hammack, Dewey T. T...
ARSCOM
2008
82views more  ARSCOM 2008»
13 years 4 months ago
Note on Coloring the Square of an Outerplanar Graph
Wei-Fan Wang, Ko-Wei Lih
ARSCOM
2008
111views more  ARSCOM 2008»
13 years 4 months ago
The Complexity of List Ranking of Trees
Dariusz Dereniowski
ARSCOM
2008
133views more  ARSCOM 2008»
13 years 4 months ago
Eccentricity sequences and eccentricity sets in digraphs
The eccentricity e(v) of a vertex v in a strongly connected digraph G is the maximum distance from v. The eccentricity sequence of a digraph is the list of eccentricities of its v...
Joan Gimbert, Nacho López
ARSCOM
2008
117views more  ARSCOM 2008»
13 years 4 months ago
Subset Counting in Trees
Various enumeration problems for classes of simply generated families of trees have been the object of investigation in the past. We mention the enumeration of independent subsets,...
Stephan G. Wagner
ARSCOM
2008
68views more  ARSCOM 2008»
13 years 4 months ago
Group connectivity of certain graphs
Jingjing Chen, Elaine M. Eschen, Hong-Jian Lai
ARSCOM
2008
85views more  ARSCOM 2008»
13 years 4 months ago
Minimal blocking sets in PG(2, 9)
We classify the minimal blocking sets of size 15 in PG(2, 9). We show that the only examples are the projective triangle and the sporadic example arising from the secants to the u...
Fernanda Pambianco, Leo Storme
ARSCOM
2008
78views more  ARSCOM 2008»
13 years 4 months ago
Three challenges in Costas arrays
We present 3 open challenges in the field of Costas arrays. They are: a) the determination of the number of dots on the main diagonal of a Welch array, and especially the maximal ...
Konstantinos Drakakis
ARSCOM
2008
65views more  ARSCOM 2008»
13 years 4 months ago
On the non-existence of a maximal partial spread of size 76 in PG(3, 9)
We prove the non-existence of maximal partial spreads of size 76 in PG(3, 9). Relying on the classification of the minimal blocking sets of size 15 in PG(2, 9) [22], we show that ...
Olof Heden, Stefano Marcugini, Fernanda Pambianco,...
ARSCOM
2008
65views more  ARSCOM 2008»
13 years 4 months ago
Strongly pan-factorial property in cages
A (k; g)-graph is a k-regular graph with girth g. A (k; g)-cage is a (k; g)-graph with the least number of vertices. In this note, we show that (k; g)-cage has an r-factor of girt...
Guizhen Liu, Qinglin Yu