Exemplos de uso de All graphs em Inglês e suas traduções para o Português
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All graphs and figures must be numbered.
By planar duality it became coloring the vertices, andin this form it generalizes to all graphs.
As we see, all graphs goes through the origin.
Therefore, any Moore graph has the maximum number of vertices possible among all graphs with maximum degree d and diameter k.
All graphs/pictures included in the article must be high quality.
For example, if a graph has exactly one cycle,then all graphs in its isomorphism class also have exactly one cycle.
All graphs, drawings, figures and photographs should be named"Figure" and numbered sequentially with Arabic numerals.
In the G(n, M) model, a graph is chosen uniformly at random from the collection of all graphs which have n nodes and M edges.
The combination of all graphs resulted in correlation figures, where significant associations p< 0.05 were highlighted.
Therefore, any Moore graph has the minimum number of vertices possible among all graphs with minimum degree d and diameter k: it is a cage.
The existence of a property on a random graph can often imply, via the Szemerédi regularity lemma,the existence of that property on almost all graphs.
Unfortunately most interesting sets of structures are not restricted to a certain size, like all graphs that are trees, are connected or are acyclic.
It can be used in the probabilistic method to prove the existence of graphs satisfying various properties, orto provide a rigorous definition of what it means for a property to hold for almost all graphs.
The degree sequence problem is the problem of finding some or all graphs with the degree sequence being a given non-increasing sequence of positive integers.
Since the exercise of interest starts at an angle of 90º degrees of hip flexion and goes until 0º degrees, all graphs must be observed from right to left.
Although Xp necessarily includes at least one forest,it is not true that all graphs in Xp are forests: for instance, X1 consists of two graphs, a seven-vertex tree and the triangle K3.
This definition differs from an adjacency labeling scheme in that the rule may be specific to a particular graph rather than being a generic rule that applies to all graphs in a family.
Equivalently, all graphs with n nodes and M edges have equal probability of p M( 1- p)( n 2)- M.{\displaystyle p^{ M}( 1-p)^{{ n\choose 2}-M}.} The parameter p in this model can be thought of as a weighting function; as p increases from 0 to 1, the model becomes more and more likely to include graphs with more edges and less and less likely to include graphs with fewer edges.
These models can be used in the probabilistic method to prove the existence of graphs satisfying various properties, orto provide a rigorous definition of what it means for a property to hold for almost all graphs.
If P is any graph property which is monotone with respect to the subgraph ordering(meaning that if A is a subgraph of B and A satisfies P, then B will satisfy P as well),then the statements"P holds for almost all graphs in G(n, p)" and"P holds for almost all graphs in G( n,( n 2) p){\displaystyle G(n,{\tbinom {n}{2}}p)}" are equivalent provided pn2→∞.
In the case when the bijection is a mapping of a graph onto itself, i.e., when G and H are one and the same graph, the bijection is called an automorphism of G. Graph isomorphism is an equivalence relation on graphs andas such it partitions the class of all graphs into equivalence classes.
Not all graph families have local structures.
Furthermore, the set of all automorphisms of the Leech lattice(that is, Euclidean congruences fixing it) which fix each of X, Y and Z is the Higman-Sims group if we allow exchanging X and Y,the order 2 extension of all graph automorphisms is obtained.
Removes the function. All its graphs will disappear.
In 1971, Tutte conjectured that all bicubic graphs are Hamiltonian.
In contrast, again informally,"almost all infinite graphs are symmetric.
All such graphs are bipartite, and hence can be colored with only two colors.
All Moore graphs, in particular the Petersen graph and the Hoffman-Singleton graph, are distance regular.
In this paper, all the graphs and tables present normalized formant values of F1 and F2.
The Cypher will be the standard query language for all graph databases(known as OpenCypher).