| Description of delete |
delete
PURPOSE 
delete --- delete vertices or edges from a graph
SYNOPSIS 
function delete(g,i,j)
DESCRIPTION 
CROSS-REFERENCE INFORMATION 
This function calls:
- delete delete --- delete vertices or edges from a graph
- hasxy hasxy(g) --- determine if an embedding has been created for g
- is_labeled is_labeled(g) --- determine if there are labels on vertices.
- nv nv(g) --- number of vertices in g
- size size(g) --- returns [nv,ne] for the graph
This function is called by:
- bridges bridges(g,algo) --- find all cut edges in g
- contract contract(g,u,v) --- contract v into u
- delete delete --- delete vertices or edges from a graph
- euler_trail euler_trail(g) --- find an euler trail in g (if one exists)
- iso [yn,p] = iso(g,h,options) --- is g isomorphic to h?
- prufer prufer --- convert a tree to/from its Prufer code
- trim trim(g,d) --- iteratively remove vertices of degree at most d
SOURCE CODE 
0001 function delete(g,i,j)
0002
0003
0004
0005
0006
0007
0008 global GRAPH_MAGIC
0009
0010 n = nv(g);
0011
0012 if nargin==3
0013 if (i<1) | (i>n) | (j<1) | (j>n)
0014 return
0015 end
0016 GRAPH_MAGIC.graphs{g.idx}.array(i,j) = 0;
0017 GRAPH_MAGIC.graphs{g.idx}.array(j,i) = 0;
0018 return
0019 end
0020
0021
0022
0023 [nr,nc] = size(i);
0024
0025
0026
0027 if (nc==1)
0028 kill_list = i(find((i>0) & (i<=n)));
0029 keep_list = setdiff(1:n,kill_list);
0030 if hasxy(g)
0031 GRAPH_MAGIC.graphs{g.idx}.xy = ...
0032 GRAPH_MAGIC.graphs{g.idx}.xy(keep_list,:);
0033 end
0034 if is_labeled(g)
0035 GRAPH_MAGIC.graphs{g.idx}.labels = ...
0036 GRAPH_MAGIC.graphs{g.idx}.labels(keep_list);
0037 end
0038 GRAPH_MAGIC.graphs{g.idx}.array = ...
0039 GRAPH_MAGIC.graphs{g.idx}.array(keep_list,keep_list);
0040 return
0041 end
0042
0043
0044 if (nr==1) & (nc ~=2)
0045 error('for delete(g,vlist), vlist must be a single COLUMN vector');
0046 end
0047
0048
0049
0050 if (nc ~= 2)
0051 error('delete(elist) requires elist to have exactly two columns')
0052 end
0053
0054 for k=1:nr
0055 delete(g,i(k,1),i(k,2));
0056 end
0057
0058
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