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#include "igraph.h"
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#include "ruby.h"
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#include "cIGraph.h"
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/* call-seq:
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* graph.density(loops) -> Float
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*
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* Calculate the density of a graph.
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*
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* The density of a graph is simply the ratio number of edges and the number
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* of possible edges. Note that density is ill-defined for graphs with
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* multiple and/or loop edges, so consider calling IGraph#simplify() on the
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* graph if you know that it contains multiple or loop edges.
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*
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*/
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VALUE cIGraph_density(VALUE self, VALUE loops){
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igraph_t *graph;
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igraph_bool_t l = 0;
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igraph_real_t r;
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if(loops == Qtrue)
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l = 1;
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Data_Get_Struct(self, igraph_t, graph);
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igraph_density(graph,&r,l);
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return rb_float_new(r);
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}
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/* call-seq:
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* graph.simplify(multiple,loops) -> nil
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*
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* Removes loop and/or multiple edges from the graph.
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* multiple: Logical, if true, multiple edges will be removed. loops: Logical,
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* if true, loops (self edges) will be removed.
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*
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*/
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VALUE cIGraph_simplify(VALUE self, VALUE mult, VALUE loops){
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igraph_t *graph;
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igraph_bool_t l = 0;
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igraph_bool_t m = 0;
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if(loops == Qtrue)
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l = 1;
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if(mult == Qtrue)
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m = 1;
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Data_Get_Struct(self, igraph_t, graph);
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igraph_simplify(graph,m,l);
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return Qnil;
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}
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/* call-seq:
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* graph.reciprocity(loops) -> Float
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*
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* Calculates the reciprocity of a directed graph.
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*
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* A vertex pair (A, B) is said to be reciprocal if there are edges between
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* them in both directions. The reciprocity of a directed graph is the
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* proportion of all possible (A, B) pairs which are reciprocal, provided
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* there is at least one edge between A and B. The reciprocity of an empty
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* graph is undefined (results in an error code). Undirected graphs always
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* have a reciprocity of 1.0 unless they are empty.
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*
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*/
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VALUE cIGraph_reciprocity(VALUE self, VALUE loops){
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igraph_t *graph;
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igraph_bool_t l = 0;
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igraph_real_t r;
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if(loops == Qtrue)
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l = 1;
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Data_Get_Struct(self, igraph_t, graph);
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igraph_reciprocity(graph,&r,l);
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return rb_float_new(r);
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}
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/* call-seq:
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* graph.bibcoupling(varray) -> Array
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*
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* Bibliographic coupling.
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*
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* The bibliographic coupling of two vertices is the number of other
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* vertices they both cite. The
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* bibliographic coupling score for each given vertex and all other
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* vertices in the graph will be calculated.
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*
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*/
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VALUE cIGraph_bibcoupling(VALUE self, VALUE vs){
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igraph_t *graph;
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igraph_vs_t vids;
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igraph_vector_t vidv;
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igraph_matrix_t res;
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int i;
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int j;
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VALUE row;
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VALUE path_length;
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VALUE matrix = rb_ary_new();
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int n_row;
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int n_col;
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Data_Get_Struct(self, igraph_t, graph);
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n_row = NUM2INT(rb_funcall(vs,rb_intern("length"),0));
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n_col = igraph_vcount(graph);
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//matrix to hold the results of the calculations
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igraph_matrix_init(&res,n_row,n_col);
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//Convert an array of vertices to a vector of vertex ids
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igraph_vector_init_int(&vidv,0);
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cIGraph_vertex_arr_to_id_vec(self,vs,&vidv);
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//create vertex selector from the vecotr of ids
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igraph_vs_vector(&vids,&vidv);
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igraph_bibcoupling(graph,&res,vids);
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for(i=0; i<igraph_matrix_nrow(&res); i++){
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row = rb_ary_new();
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rb_ary_push(matrix,row);
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for(j=0; j<igraph_matrix_ncol(&res); j++){
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path_length = INT2NUM(MATRIX(res,i,j));
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rb_ary_push(row,path_length);
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}
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}
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igraph_vector_destroy(&vidv);
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igraph_matrix_destroy(&res);
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igraph_vs_destroy(&vids);
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return matrix;
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}
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/* call-seq:
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* graph.cocitation(varray) -> Array
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*
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* Cocitation coupling.
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*
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* Two vertices are cocited if there is another vertex citing both of them.
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* igraph_cocitation() simply counts how many types two vertices are cocited.
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* The cocitation score for each given vertex and all other vertices in the
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* graph will be calculated.
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*
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*/
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VALUE cIGraph_cocitation(VALUE self, VALUE vs){
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igraph_t *graph;
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igraph_vs_t vids;
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igraph_vector_t vidv;
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igraph_matrix_t res;
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int i;
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int j;
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VALUE row;
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VALUE path_length;
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VALUE matrix = rb_ary_new();
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int n_row;
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int n_col;
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Data_Get_Struct(self, igraph_t, graph);
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n_row = NUM2INT(rb_funcall(vs,rb_intern("length"),0));
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n_col = igraph_vcount(graph);
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//matrix to hold the results of the calculations
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igraph_matrix_init(&res,n_row,n_col);
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//Convert an array of vertices to a vector of vertex ids
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igraph_vector_init_int(&vidv,0);
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cIGraph_vertex_arr_to_id_vec(self,vs,&vidv);
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//create vertex selector from the vecotr of ids
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igraph_vs_vector(&vids,&vidv);
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igraph_cocitation(graph,&res,vids);
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for(i=0; i<igraph_matrix_nrow(&res); i++){
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row = rb_ary_new();
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rb_ary_push(matrix,row);
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for(j=0; j<igraph_matrix_ncol(&res); j++){
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path_length = INT2NUM(MATRIX(res,i,j));
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rb_ary_push(row,path_length);
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}
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}
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igraph_vector_destroy(&vidv);
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igraph_matrix_destroy(&res);
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igraph_vs_destroy(&vids);
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return matrix;
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}
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/* call-seq:
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* graph.get_adjacency(type) -> Array
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*
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* Returns the adjacency matrix of a graph
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*
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*/
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VALUE cIGraph_get_adjacency(VALUE self, VALUE mode){
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igraph_t *graph;
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igraph_get_adjacency_t pmode = NUM2INT(mode);
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igraph_matrix_t res;
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int i;
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int j;
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VALUE row;
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VALUE path_length;
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VALUE matrix = rb_ary_new();
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int n;
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Data_Get_Struct(self, igraph_t, graph);
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n = igraph_vcount(graph);
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//matrix to hold the results of the calculations
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igraph_matrix_init(&res,n,n);
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igraph_get_adjacency(graph,&res,pmode);
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for(i=0; i<igraph_matrix_nrow(&res); i++){
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row = rb_ary_new();
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rb_ary_push(matrix,row);
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for(j=0; j<igraph_matrix_ncol(&res); j++){
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path_length = INT2NUM(MATRIX(res,i,j));
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rb_ary_push(row,path_length);
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}
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}
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igraph_matrix_destroy(&res);
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return matrix;
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}
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@ -0,0 +1,34 @@
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require 'test/unit'
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require 'igraph'
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class TestGraph < Test::Unit::TestCase
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def test_density
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g = IGraph.new(['A','B','C','D'],true)
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assert_equal 0.125, g.density(true)
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end
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def test_simplify
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g = IGraph.new(['A','B','A','B','C','D','A','A'],true)
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assert_equal 4, g.ecount
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g.simplify(true,false)
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assert_equal 3, g.ecount
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g.simplify(true,true)
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assert_equal 2, g.ecount
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end
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def test_reciprocity
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g = IGraph.new(['A','B','C','D','B','A'],true)
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assert_equal 0.5, g.reciprocity(true)
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end
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def test_bibcoupling
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g = IGraph.new(['A','B','C','D','D','B'],true)
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assert_equal [[0,0,0,1]], g.bibcoupling(['A'])
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end
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def test_cocitation
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g = IGraph.new(['A','B','C','D','A','D'],true)
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assert_equal [[0,0,0,1]], g.cocitation(['B'])
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end
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def test_get_adjacency
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g = IGraph.new(['A','B','C','D'],true)
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assert_equal [[0,1,0,0],[0,0,0,0],[0,0,0,1],[0,0,0,0]], g.get_adjacency(1)
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end
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end
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