chordal

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chord·al

(kōr'dăl),
Relating to any chorda or cord, especially to the notochord.
Farlex Partner Medical Dictionary © Farlex 2012

chordal

adjective Referring or pertaining to the notochord; notochordal.
Segen's Medical Dictionary. © 2012 Farlex, Inc. All rights reserved.

chord·al

(kōr'dăl)
Relating to any chorda or cord, especially the notochord.
Medical Dictionary for the Health Professions and Nursing © Farlex 2012

chordal

(kor′dăl)
Pert. to chorda, esp. the notochord.
Medical Dictionary, © 2009 Farlex and Partners
References in periodicals archive ?
As a by-product, it is proved that the class of probe block graphs is the intersection between the classes of chordal graphs and probe diamond-free graphs.
In particular, kB([GAMMA]) is hereditary if and only if [GAMMA] is a chordal graph.
The notion of signed-eliminable graphs is a generalization of chordal graphs to signed graphs, and the above result is also a signed-graphic generalization of Stanley's well-known result (Stanley (1972)) on a characterization of free graphic arrangements in terms of chordal graphs.
Lemma 4.11 Let G be a chordal graph and let [psi] be an LBFS ordering of G.
The following theorem of [2] gives a necessary and sufficient condition for a vertex to be last in a Maximal Neighbourhood Search (MNS) in a chordal graph.
It was also shown by Jacobson and Peters [11] that [GAMMA](G) = [[beta].sub.0](G) for any chordal graph G, and so [GAMMA](G) can be computed for chordal graphs in polynomial time.
From [Dir61] we know that every chordal graph has a simplicial vertex, i.e, a vertex whose neighbors induce a clique.
Recall that a chordal graph is a graph with no induced cycles of length at least four [26, 51].
But the problem remains NP-complete for chordal graphs, undirected path graphs, split graphs, tripartite graphs, graphs that are the complement of a bipartite graph [8], and planar graphs if the weights are of arbitrary sign [9].
Chordal graphs. If the graph g is chordal, then the matrix [N.sup.T]DN is also chordal when D is diagonal.
In this article we prove that the problem of computing the minimum cardinality of an open 0-monopoly in a graph is NP-complete even restricted to bipartite or chordal graphs. In addition we present some general bounds for the minimum cardinality of open k-monopolies and we derive some exact values.