mnplx

A function to transform multiple networks into a monoplex structure

manip

array

Algebraic procedures for analyses of multiple social networks are delivered with this
package as described in Ostoic (2020) <DOI:10.18637/jss.v092.i11>. 'multiplex' makes
possible, among other things, to create and manipulate multiplex, multimode, and
multilevel network data with different formats. Effective ways are available to treat
multiple networks with routines that combine algebraic systems like the partially ordered
semigroup with decomposition procedures or semiring structures with the relational
bundles occurring in different types of multivariate networks. 'multiplex' provides also
an algebraic approach for affiliation networks through Galois derivations between families
of the pairs of subsets in the two domains of the network with visualization options.

Antonio Rivero Ostoic

multiplex

Algebraic Tools for the Analysis of Multiple Social Networks

mnplx function

<dl> <dt>net</dt>
<dd>a three-dimensional array to be transformed into a matrix</dd> <dt>directed</dt>
<dd>(optional) whether to make the matrix symmetric or not</dd> <dt>dichot</dt>
<dd>(optional) should the output be dichotomized?</dd> <dt>diag</dt>
<dd>(optional) should the diagonals be included?</dd> <dt>clu</dt>
<dd>(optional) a vector with the cluster for the permutation</dd></dl>

Arguments

Author

Make Multiple Networks as Monoplex Structures — mnplx

<dl>

 <dt>net</dt>
<dd>a three-dimensional array to be transformed into a matrix</dd>

 <dt>directed</dt>
<dd>(optional) whether to make the matrix symmetric or not</dd>

 <dt>dichot</dt>
<dd>(optional) should the output be dichotomized?</dd>

 <dt>diag</dt>
<dd>(optional) should the diagonals be included?</dd>

 <dt>clu</dt>
<dd>(optional) a vector with the cluster for the permutation</dd>

</dl>

mnplx: Make Multiple Networks as Monoplex Structures

Description

Usage

Value

Arguments

Author

Details

See Also

Examples