Exemplos de uso de Adjacency em Inglês e suas traduções para o Português
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Lists, and adjacency lists.
We can calculate these values from the adjacency matrix.
The adjacency matrix of an empty graph is a zero matrix.
For instance,"A"1 is the adjacency matrix"A" of"G.
The adjacency matrix of a digraph is unique up to identical permutation of rows and columns.
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Sp2adj- converts sparse matrix into adjacency form.
Adjacency lists are generally preferred because they efficiently represent sparse graphs.
If the graph is undirected, the adjacency matrix is symmetric.
With an adjacency matrix, an entire row must instead be scanned, which takes O(|V|) time.
Algebraic properties==Let"A" be the adjacency matrix of a graph.
Because of adjacency to Bay of Bengal, cyclones and floods do unexpected damage to crops and fisheries.
Surround by greenery you can recreate and benefit from the adjacency to the city.
The main alternative to the adjacency list is the adjacency matrix.
There are also other approaches wherein the groups are defined basing on, e.g.,physical adjacency of rows.
In this thesis, we study the adjacency matrix a(g), laplacian matrix l(g) and the signless laplacian matrix qg.
Another approach is to find the trace of"A"3,where"A" is the adjacency matrix of the graph.
During this traversal, the adjacency list of each vertex is visited from left-to-right as needed.
For use as a data structure, the main alternative to the adjacency list is the adjacency matrix.
Cone Drives offers great adjacency for us in terms of customer benefit, markets, technology and product offerings.
However it is actually the Kronecker tensor product of the adjacency matrices of the graphs.
The adjacency matrix of the union of disjoint graphs or multigraphs is the direct sum of their adjacency matrices.
Furthermore, we study spectral results for the hamiltonian problem in terms of the adjacency and laplacian matrix.
This technique uses linear algebra to break down the adjacency matrix of a given network in its eigenvalues and eigenvectors.
So, just to recap,what we showed in this mini lecture is that networks can be represented at matrices, or adjacency.
Two graphs are called cospectral or isospectral if the adjacency matrices of the graphs have equal multisets of eigenvalues.
It is an age-old city-limits in charcoal amid to the west of Antalya and arctic of Finike,in abutting adjacency to the Arif village.
The adjacency matrix of a complete bipartite graph Km, n has eigenvalues√nm,-√nm and 0; with multiplicity 1, 1 and n+m-2 respectively.
The depth-first traversal is then repeated, but this time the adjacency list of each vertex is visited from right-to-left.
The most common example is spectral partitioning,where a partition is derived from the spectrum of the adjacency matrix.
Finding all vertices adjacent to a given vertex in an adjacency list is as simple as reading the list.