Exemplos de uso de Any vertex em Inglês e suas traduções para o Português
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Official/political
Obviously,"a"0 0,"c"0 0, and"b"0 equals"k",the degree of any vertex.
The directions of the folds at any vertex-- the number of mountain folds, the number of valley folds-- always differs by two.
The radius formula_11 of a graph is the minimum eccentricity of any vertex or, in symbols.
It has automorphisms that take any vertex to any other vertex and any edge to any other edge.
The diameter d{\displaystyle d} of a graph is the maximum eccentricity of any vertex in the graph.
The directions of the folds at any vertex-- the number of mountain folds, the number of valley folds-- always differs by two. Two more or two less.
A graph is vertex-transitive if it has symmetries that map any vertex to any other vertex.
Furthermore, if e{u, v}∈ M,then any vertex cover- including an optimal vertex cover- must contain u or v(or both); otherwise the edge e is not covered.
That is, if a graph formula_1 is"k"-edge-connected then it is necessary that"k"≤ δ("G"), where δ("G")is the minimum degree of any vertex"v"∈"V.
For example, G(n, k) is vertex-transitive(meaning that it has symmetries that take any vertex to any other vertex) if and only if n 10 and k =2 or if k2≡±1 mod n.
A retract of a graph formula_6 is a subgraph formula_20 of formula_6 such that there exists a homomorphism formula_31,called retraction with formula_32 for any vertex formula_33 of formula_20.
In particular, there exist symmetries taking any vertex to any other vertex, and any edge to any other edge, so the n-cycle is a symmetric graph.
It is known that there are exactly two edge colourings with 3 colours on K15 that avoid monochromatic triangles,which can be constructed by deleting any vertex from the untwisted and twisted colourings on K16, respectively.
A pseudo-peripheral vertex formula_3 has the property that for any vertex formula_2, if formula_3 is as far away from formula_2 as possible, then formula_2 is as far away from formula_3 as possible.
Check if it is possible to draw a path that, starting from the vertex marked red, passes through all the vertices, do not pass by any vertex more than once and finishes, again, in the red vertex. .
A pseudo-peripheral vertex v{\displaystyle v}has the property that for any vertex u{\displaystyle u}, if v{\displaystyle v} is as far away from u{\displaystyle u} as possible, then u{\displaystyle u} is as far away from v{\displaystyle v} as possible.
The property of having pathwidth at most p is, itself, closed under taking minors: if G has a path-decomposition with width at most p,then the same path-decomposition remains valid if any edge is removed from G, and any vertex can be removed from G and from its path-decomposition without increasing the width.
It may also be found within a regular icosahedron of side length c:the shortest line segment from any vertex V to the plane of its five neighbors has length a, and the endpoints of this line segment together with any of the neighbors of V form the vertices of a right triangle with sides a, b, and c.
For instance, PPA is the class of problems in which one is given as input an undirected implicit graph(in which vertices are n-bit binary strings,with a polynomial time algorithm for listing the neighbors of any vertex) and a vertex of odd degree in the graph, and must find a second vertex of odd degree.
The Desargues graph is a symmetric graph:it has symmetries that take any vertex to any other vertex and any edge to any other edge.
Let G be any graph with maximum degree d and diameter k, andconsider the tree formed by breadth first search starting from any vertex v. This tree has 1 vertex at level 0(v itself), and at most dvertices at level 1 the neighbors of v.
That is, if a graph G( V, E){\displaystyle G=(V, E)} is k-edge-connected then it is necessary that k≤ δ(G), where δ(G)is the minimum degree of any vertex v∈ V. Obviously, deleting all edges incident to a vertex, v, would then disconnect v from the graph.
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 probability of an edge"uv" between any vertices"u" and"v" is some function of the dot product u• v of their respective vectors.
This process does not add any vertices to the subdivision(therefore, the size remains O("n")), and can be performed in O("n" log"n") time by plane sweep it can also be performed in linear time, using polygon triangulation.
In this context, an implicit graph may be defined as a set of rules to define all neighbors for any specified vertex.
The second of these two properties is equivalent to requiring that the subsets containing any particular vertex form a contiguous subsequence of the whole sequence.
A vertex-transitive graph is an undirected graph in which every vertex may be mapped by an automorphism into any other vertex.
That way, if final vertex in V doesn't have any matching vertex in U then we finally end at vDummy which is the end of our augmented path.
An unlabeled vertex is one that can be substituted for any other vertex based only on its adjacencies in the graph and not based on any additional information.