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degenerac

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There are 9 letters in DEGENERAC ( A¹C³D²E¹G²N¹R¹ )

To search all scrabble anagrams of DEGENERAC, to go: DEGENERAC?

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6 letters out of DEGENERAC

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3 letters out of DEGENERAC

ACE AGE AND ANE ARC ARE CAD CAN CAR CEE DAG DAN DEE DEN EAR END ENG ERA ERE ERG ERN GAD GAE GAN GAR GED GEE GEN NAE NAG NEE NEG RAD RAG RAN REC RED REE REG

2 letters out of DEGENERAC

AD AE AG AN AR DE ED EN ER NA NE RE

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Definitions of degenerac in various dictionaries:

DEGENERAC - "K-core" redirects here. The core of a graph is a different concept. In graph theory, a k-degenerate graph is an undirected graph in which every subg...

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Degenerac might refer to
"K-core" redirects here. The core of a graph is a different concept. * In graph theory, a k-degenerate graph is an undirected graph in which every subgraph has a vertex of degree at most k: that is, some vertex in the subgraph touches k or fewer of the subgraph's edges. The degeneracy of a graph is the smallest value of k for which it is k-degenerate. The degeneracy of a graph is a measure of how sparse it is, and is within a constant factor of other sparsity measures such as the arboricity of a graph. * Degeneracy is also known as the k-core number, width, and linkage, and is essentially the same as the coloring number or Szekeres-Wilf number (named after Szekeres and Wilf (1968)). k-degenerate graphs have also been called k-inductive graphs. The degeneracy of a graph may be computed in linear time by an algorithm that repeatedly removes minimum-degree vertices. The connected components that are left after all vertices of degree less than k have been removed are called the k-cores of the graph and the degeneracy of a graph is the largest value k such that it has a k-core.

Degenerac might refer to

"K-core" redirects here. The core of a graph is a different concept.
* In graph theory, a k-degenerate graph is an undirected graph in which every subgraph has a vertex of degree at most k: that is, some vertex in the subgraph touches k or fewer of the subgraph's edges. The degeneracy of a graph is the smallest value of k for which it is k-degenerate. The degeneracy of a graph is a measure of how sparse it is, and is within a constant factor of other sparsity measures such as the arboricity of a graph.
* Degeneracy is also known as the k-core number, width, and linkage, and is essentially the same as the coloring number or Szekeres-Wilf number (named after Szekeres and Wilf (1968)). k-degenerate graphs have also been called k-inductive graphs. The degeneracy of a graph may be computed in linear time by an algorithm that repeatedly removes minimum-degree vertices. The connected components that are left after all vertices of degree less than k have been removed are called the k-cores of the graph and the degeneracy of a graph is the largest value k such that it has a k-core.

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