Results 1 to 10 of about 5,251,465 (203)
Some of the next articles are maybe not open access.
Zeta functions and complexities of a semiregular bipartite graph and its line graph
Discrete Mathematics, 2007exaly
A solution of graph equation for line graphs
TRU Mathematics, 1976AKIYAMA, JIN +2 more
openaire +2 more sources
Decomposition of the line graph of the complete graph into stars
Discrete MathematicsWeihua Yang
exaly
SIMULTANEOUS REPRESENTATION OF MULTIVARIATE AND CORRESPONDING UNIVARIATE X¯ CHARTS USING LINE-GRAPH
Quality Engineering, 1995exaly
Graphs whose line graphs are ring graphs [PDF]
Given a graph H, a path of length at least two is called an H-path if meets H exactly in its ends. A graph G is a ring graph if each block of G which is not a bridge or a vertex can be constructed inductively by starting from a single cycle and then in ...
Mahdi Reza Khorsandi
doaj +3 more sources
Line graphs of directed graphs I [PDF]
We determine the forbidden induced subgraphs for the intersection of the classes of chordal bipartite graphs and line graphs of acyclic directed graphs. This is a first step towards finding the forbidden induced subgraphs for the class of line graphs of ...
Vaidyanathan Sivaraman, Daniel Slilaty
doaj +5 more sources
In this note we define two generalizations of the line graph and obtain some results. Also, we mark some open problems.
Reddy, P. Siva Kota +2 more
openaire +4 more sources
Modeling functional connectivity changes during an auditory language task using line graph neural networks [PDF]
Functional connectivity (FC) refers to the activation correlation between different brain regions. FC networks as typically represented as graphs with brain regions of interest (ROIs) as nodes and functional correlation as edges.
Stein Acker +9 more
doaj +2 more sources
New results and open problems in line graphs
Given a graph G with at least one edge, the line graph L(G) is that graph whose vertices are the edges of G, with two of these vertices being adjacent if the corresponding edges are adjacent in G.
Jay Bagga, Lowell Beineke
doaj +1 more source

