| hits_scores | R Documentation |
The hub scores of the vertices are defined as the principal eigenvector
of A A^T, where A is the adjacency matrix of the
graph.
hits_scores(
graph,
...,
scale = TRUE,
weights = NULL,
options = arpack_defaults()
)
graph |
The input graph. |
... |
These dots are for future extensions and must be empty. |
scale |
Logical scalar, whether to scale the result to have a maximum score of one. If no scaling is used then the result vector has unit length in the Euclidean norm. |
weights |
Optional positive weight vector for calculating weighted
scores. If the graph has a |
options |
A named list, to override some ARPACK options. See
|
Similarly, the authority scores of the vertices are defined as the principal
eigenvector of A^T A, where A is the adjacency matrix of
the graph.
For undirected matrices the adjacency matrix is symmetric and the hub scores are the same as authority scores.
A named list with members:
hub |
The hub score of the vertices. |
authority |
The authority score of the vertices. |
value |
The corresponding eigenvalue of the calculated principal eigenvector. |
options |
Some information about the ARPACK computation, it has
the same members as the |
igraph_hub_and_authority_scores().
J. Kleinberg. Authoritative sources in a hyperlinked environment. Proc. 9th ACM-SIAM Symposium on Discrete Algorithms, 1998. Extended version in Journal of the ACM 46(1999). Also appears as IBM Research Report RJ 10076, May 1997.
eigen_centrality() for eigenvector centrality,
page_rank() for the Page Rank scores. arpack() for
the underlining machinery of the computation.
Centrality measures
alpha_centrality(),
authority_score(),
betweenness(),
closeness(),
diversity(),
eigen_centrality(),
harmonic_centrality(),
page_rank(),
power_centrality(),
spectrum(),
strength(),
subgraph_centrality()
## An in-star
g <- make_star(10)
hits_scores(g)
## A ring
g2 <- make_ring(10)
hits_scores(g2)
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