Exemplos de uso de Vertices and edges em Inglês e suas traduções para o Português
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To finish, count the number of faces, vertices and edges of the tetrahedron.
In this context, several studies have emerged on multilevel strategies for partitioning networks with high amount of vertices and edges.
As the number of vertices(and edges) is finite, it will always be able to find the result.
IO6 and NaO6 groups are linked via common vertices and edges.
Euler's mathematical description of vertices and edges was the foundation of graph theory, a branch of mathematics that studies the properties of pairwise relations in a network structure.
This is a smaller group than a symmetric graph with the same number of vertices and edges would have.
Each stage reduces the size ofthe graph by collapsing vertices and edges, partitions the smaller graph, then maps back and refines this partition of the original graph.
Many networks have properties thatremain invariant over time, even when many vertices and edges are added and removed.
Geometrically, the Petersen graph is the graph formed by the vertices and edges of the hemi-dodecahedron, that is, a dodecahedron with opposite points, lines and faces identified together.
Finite vertex-transitive graphs include the symmetric graphs such as the Petersen graph,the Heawood graph and the vertices and edges of the Platonic solids.
One embedding of this type places its vertices and edges into three-dimensional Euclidean space as the set of vertices and edges of a nonconvex polyhedron with the topology of a torus, the Szilassi polyhedron.
Consider the pair- octahedron/cube- count the number of faces, vertices and edges of each of these solids.
That is, it is a system of vertices and edges connecting pairs of vertices, such that no two cycles of consecutive edges share any vertex with each other, nor can any two cycles be connected to each other by a path of consecutive edges. .
The polytope graph(polytopal graph, graph of the polytope,1-skeleton) is the set of vertices and edges of the polytope only, ignoring higher-dimensional faces.
Whenever individuality of"atomic" components(vertices and edges, for graphs) is important for correct representation of whatever is modeled by graphs, the model is refined by imposing additional restrictions on the structure, and other mathematical objects are used: digraphs, labeled graphs, colored graphs, rooted trees and so on.
Edge-transitive graphs include any complete bipartite graph K m, n{\displaystyle K_{m, n}}, and any symmetric graph,such as the vertices and edges of the cube.
Particularly, we develop analytical models to determine the number of vertices and edges discovered by the sampling process according to the number of samples and other network characteristics eg., average degree.
Finite examples==Finite vertex-transitive graphs include the symmetric graphs such as the Petersen graph,the Heawood graph and the vertices and edges of the Platonic solids.
In the context of solving the problem,the graph that evolves in time is defined by a set of vertices and edges that define the startand end time of existence, including a set of linked attributes that have changed during this period.
With TreeVu ActiveX Control you can: Create new trees; Define tree, vertex and edge properties;Add or delete vertices and edges; Assign, read or modify tree, vertex or….
Divided into three stages, the development of the work started with the planning of polyhedra,including the concept of face, vertices and edges, straight positionsand plane in space, construction of polyhedra, regular polyhedra and semiregular, spatial visualization, the euler relationship and the demonstration of why there are only five regular polyhedra.
A problem in NL may be transformed into a problem of reachability in a directed graph representing states and state transitions of the nondeterministic machine, and the logarithmic space bound implies that this graph has a polynomial number of vertices and edges, from which it follows that NL is contained in the complexity class P of problems solvable in deterministic polynomial time.
The finite Cayley graphs(such as cube-connected cycles) are also vertex-transitive,as are the vertices and edges of the Archimedean solids though only two of these are symmetric.
In this context, an important aspect is the collection of such data,because in most cases information on network vertices and edges is not publicly available in a centralized or organized repository eg., web, p2p, facebook.
The objective of this work is the study of graphs applied to colouring of vertex and edges.
Graph drawing software automatically determine the position of the vertexes and edges of a graph with various goals like minimization of the number of edge intersections, minimization of total area or production of an aesthetically pleasing result.
For example, the image shows a graph of 6 vertices and 7 edges.
It has 60 vertices and 120 edges, and is a quartic graph Archimedean graph.
The dual graph of this embedding is a symmetric 6-regular graph with 12 vertices and 36 edges.
In mathematical graph theory,the Higman-Sims graph is a 22-regular undirected graph with 100 vertices and 1100 edges.