Examples of using These graphs in English and their translations into Russian
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Take a look at these graphs.
In these graphs clearly visible difference between the two values.
Both encoders anddecoders employ these graphs extensively.
These graphs include as a special case any complete graph. .
Michael B. Cohen showed how to construct these graphs in polynomial time.
These graphs are closely related to partially ordered sets and lattices.
The structure of the matchings in these graphs may be visualized using a Fibonacci cube.
These graphs are forbidden minors for the property of being an apex graph. .
The same gluing structure can be used to obtain a Pfaffian orientation for these graphs.
The notation On for these graphs was introduced by Norman Biggs in 1972.
Cacti were first studied under the name of Husimi trees, bestowed on them by Frank Harary andGeorge Eugene Uhlenbeck in honor of previous work on these graphs by Kôdi Husimi.
As you can see by these Graphs, some novel situations could originate.
Chandran, Francis& Sivadasan(2010)observe that this follows from the fact that these graphs have a polynomial number of maximal cliques.
These graphs have been proposed as the basis for post-quantum elliptic-curve cryptography.
Later, the precise number of colors needed to color these graphs, in the worst case, was shown to be six.
And these graphs display what accompanied changes of width and height.
However, this is not truefor Gi when i> 3: for these graphs, every automorphism of the graph has more than one orbit.
Originally, these graphs were defined by maximum neighborhood orderings and have a variety of different characterizations.
If report templates have been created,IRIS can import these graphs into the template for reports to contain the latest air quality data.
These graphs, especially in the case of distributive lattices, turn out to be closely related to median graphs. .
Tanner discussed lower bounds on the codes obtained from these graphs irrespective of the specific characteristics of the codes which were being used to construct larger codes.
These graphs can always be drawn(in an outer-1-planar way) with straight edges and right angle crossings.
A proof that a class of graphs is perfect can be seenas a min-max theorem: the minimum number of colors needed for these graphs equals the maximum size of a clique.
They characterize these graphs as being the clique-sums of chordal graphs and maximal planar graphs. .
Because oriented polyhedral graphs have a unique planar embedding,the existence of an upward planar drawing for these graphs may be tested in polynomial time.
In order to produce these graphs, aptly was extended with following code that dumps runtime. MemStats every 100ms.
The formula for the number of vertices in a Moore graph can be generalized to allow a definition of Moore graphs with even girth as well as odd girth, and again these graphs are cages.
As it could be seen easily from these graphs, GC is freeing much more memory all the time keeping memory usage more linear.
These graphs do not present the lifecycle of one specific person in time, but of different age groups in one moment in time.