Description Usage Arguments Value References See Also Examples
Hamming-Ipsen-Mikhailov (HIM) combines the local Hamming edit distance and the global
Ipsen-Mikhailov distance to merge information at each scale. For Ipsen-Mikhailove distance,
it is provided as nd.csd
in our package for consistency. Given a parameter ξ (xi
),
it is defined as
HIM_{ξ}(A,B)=√{H^2(A,B)+ξ\cdot IM^2(A,B)}/√{1+ξ}
where H and IM stand for Hamming and I-M distance, respectively.
1 |
A |
a list of length N containing (M\times M) adjacency matrices. |
out.dist |
a logical; |
xi |
a parameter to control balance between two distances. |
ntest |
the number of searching over |
a named list containing
an (N\times N) matrix or dist
object containing pairwise distance measures.
jurman_him_2015NetworkDistance
1 2 3 4 5 6 7 8 9 10 11 |
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