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How to plot connected components in the format of community structure plot?


Visualizing subgraphs while specifying the locations of vertexesHow to divide a graph into connected components?How can I highlight and individually color the connected components of a graph?Connected components of a graphExtracting a single weakly connected component from a network of many weakly connected components?How to find number of connected components of graph G?Understanding performance: graph connected componentsVisualizing subgraphs while specifying the locations of vertexesNetwork Graph: show highly connected componentsVertex coloring for bi-connected componentsTrim graph to fully connected components?






.everyoneloves__top-leaderboard:empty,.everyoneloves__mid-leaderboard:empty,.everyoneloves__bot-mid-leaderboard:empty margin-bottom:0;








3












$begingroup$


I have the following code plotting community structure of random graph g. As one can see, the community structure plot presents a nice visual impact. I like to generate a similar plot for the connected components of g using ConnectedComponents[g]. HighLightGraph is showing individual vertices in a given component with the same color but this kind of presentation is not so useful for my purpose. I like to see the components linked to each other through binary links between the components.



SeedRandom[4];
g = RandomGraph[30, 50, DirectedEdges -> True];
gg = ConnectedComponents[g];
CommunityGraphPlot[g, CommunityRegionStyle -> LightGray,
Method -> "Centrality"];
HighlightGraph[g, Subgraph[g, #] & /@ gg];


Thanks.










share|improve this question











$endgroup$







  • 1




    $begingroup$
    does CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray, Method -> "Centrality"] give what you need?
    $endgroup$
    – kglr
    Jul 17 at 4:19






  • 1




    $begingroup$
    @kglr: Yes, it gives what I want to see. In fact, your solution provides answers to several of my problems. Thank you very much...
    $endgroup$
    – Tugrul Temel
    Jul 17 at 4:27

















3












$begingroup$


I have the following code plotting community structure of random graph g. As one can see, the community structure plot presents a nice visual impact. I like to generate a similar plot for the connected components of g using ConnectedComponents[g]. HighLightGraph is showing individual vertices in a given component with the same color but this kind of presentation is not so useful for my purpose. I like to see the components linked to each other through binary links between the components.



SeedRandom[4];
g = RandomGraph[30, 50, DirectedEdges -> True];
gg = ConnectedComponents[g];
CommunityGraphPlot[g, CommunityRegionStyle -> LightGray,
Method -> "Centrality"];
HighlightGraph[g, Subgraph[g, #] & /@ gg];


Thanks.










share|improve this question











$endgroup$







  • 1




    $begingroup$
    does CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray, Method -> "Centrality"] give what you need?
    $endgroup$
    – kglr
    Jul 17 at 4:19






  • 1




    $begingroup$
    @kglr: Yes, it gives what I want to see. In fact, your solution provides answers to several of my problems. Thank you very much...
    $endgroup$
    – Tugrul Temel
    Jul 17 at 4:27













3












3








3


2



$begingroup$


I have the following code plotting community structure of random graph g. As one can see, the community structure plot presents a nice visual impact. I like to generate a similar plot for the connected components of g using ConnectedComponents[g]. HighLightGraph is showing individual vertices in a given component with the same color but this kind of presentation is not so useful for my purpose. I like to see the components linked to each other through binary links between the components.



SeedRandom[4];
g = RandomGraph[30, 50, DirectedEdges -> True];
gg = ConnectedComponents[g];
CommunityGraphPlot[g, CommunityRegionStyle -> LightGray,
Method -> "Centrality"];
HighlightGraph[g, Subgraph[g, #] & /@ gg];


Thanks.










share|improve this question











$endgroup$




I have the following code plotting community structure of random graph g. As one can see, the community structure plot presents a nice visual impact. I like to generate a similar plot for the connected components of g using ConnectedComponents[g]. HighLightGraph is showing individual vertices in a given component with the same color but this kind of presentation is not so useful for my purpose. I like to see the components linked to each other through binary links between the components.



SeedRandom[4];
g = RandomGraph[30, 50, DirectedEdges -> True];
gg = ConnectedComponents[g];
CommunityGraphPlot[g, CommunityRegionStyle -> LightGray,
Method -> "Centrality"];
HighlightGraph[g, Subgraph[g, #] & /@ gg];


Thanks.







graphs-and-networks






share|improve this question















share|improve this question













share|improve this question




share|improve this question








edited Jul 17 at 6:38









user64494

4,1562 gold badges14 silver badges23 bronze badges




4,1562 gold badges14 silver badges23 bronze badges










asked Jul 17 at 3:53









Tugrul TemelTugrul Temel

1,0703 silver badges13 bronze badges




1,0703 silver badges13 bronze badges







  • 1




    $begingroup$
    does CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray, Method -> "Centrality"] give what you need?
    $endgroup$
    – kglr
    Jul 17 at 4:19






  • 1




    $begingroup$
    @kglr: Yes, it gives what I want to see. In fact, your solution provides answers to several of my problems. Thank you very much...
    $endgroup$
    – Tugrul Temel
    Jul 17 at 4:27












  • 1




    $begingroup$
    does CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray, Method -> "Centrality"] give what you need?
    $endgroup$
    – kglr
    Jul 17 at 4:19






  • 1




    $begingroup$
    @kglr: Yes, it gives what I want to see. In fact, your solution provides answers to several of my problems. Thank you very much...
    $endgroup$
    – Tugrul Temel
    Jul 17 at 4:27







1




1




$begingroup$
does CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray, Method -> "Centrality"] give what you need?
$endgroup$
– kglr
Jul 17 at 4:19




$begingroup$
does CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray, Method -> "Centrality"] give what you need?
$endgroup$
– kglr
Jul 17 at 4:19




1




1




$begingroup$
@kglr: Yes, it gives what I want to see. In fact, your solution provides answers to several of my problems. Thank you very much...
$endgroup$
– Tugrul Temel
Jul 17 at 4:27




$begingroup$
@kglr: Yes, it gives what I want to see. In fact, your solution provides answers to several of my problems. Thank you very much...
$endgroup$
– Tugrul Temel
Jul 17 at 4:27










1 Answer
1






active

oldest

votes


















5












$begingroup$

You can use the second argument of CommunityGraphPlot to specify any community structure (not necessarily a partition of the vertex set).



Using gg as the community structure



CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray]


enter image description here



If you want to retain the layout of the original graph, you can use the function blobF from this answer to highlight groups of vertices with blobs:



SetProperty[g, PlotTheme->"IndexLabeled", ImageSize -> Large,
Epilog -> blobF[g, RandomColor[Length@gg],gg, .1] ]


enter image description here



SetProperty[g, ImageSize -> Large, Epilog -> blobF[g, RandomColor[Length@gg], gg, .05] ]


enter image description here






share|improve this answer











$endgroup$












  • $begingroup$
    I am having trouble with SelfLoops. In my graph, there are many self loops which I do not want to see. How can you drop them out of the final graph view?
    $endgroup$
    – Tugrul Temel
    Jul 18 at 3:33






  • 1




    $begingroup$
    @Tugrul, does SimpleGraph@g help?
    $endgroup$
    – kglr
    Jul 18 at 3:37










  • $begingroup$
    It works for adjacency matrix, though vertex names are removed, which I do not want.I have been struggling with this problem for a long time. When I plot a graph using SimpleGraph it drops the vertex names. I also tried SelfLoopStyle and SelfLoops but no success. I have a weighted directed graph with vertex names. I simply like to keep the integrity of the graph but when plotting it I do not want to see the selfloops with vertex names kept.
    $endgroup$
    – Tugrul Temel
    Jul 18 at 6:55






  • 1




    $begingroup$
    I was writing a new question but in the meantime I discovered an answer to my question about SelfLoops. Here is the code: SeedRandom[1]; am = RandomInteger[0, 1, 10, 10]; ag = AdjacencyGraph[am, VertexLabels -> "Name"]; vLabels = 1 -> AGR, 2 -> FIS, 3 -> CO1, 4 -> CO2, 5 -> MA1, 6 -> MA2, 7 -> EGW, 8 -> CST, 9 -> WHS, 10 -> HOT; SimpleGraph[ag, VertexLabels -> vLabels]
    $endgroup$
    – Tugrul Temel
    Jul 18 at 7:33







  • 1




    $begingroup$
    With version 12 updates, SimpleGraph works fine (it retains vertex names, edgeweights...) so if your adjacency graph has named vertices, that is, if you define it as ag2 = AdjacencyGraph[Values @ vLabels, am], then sg = SimpleGraph[ag2] retains vertex names: VertexList[sg] == VertexList[ag2] is True.
    $endgroup$
    – kglr
    Jul 18 at 7:54













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1 Answer
1






active

oldest

votes








1 Answer
1






active

oldest

votes









active

oldest

votes






active

oldest

votes









5












$begingroup$

You can use the second argument of CommunityGraphPlot to specify any community structure (not necessarily a partition of the vertex set).



Using gg as the community structure



CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray]


enter image description here



If you want to retain the layout of the original graph, you can use the function blobF from this answer to highlight groups of vertices with blobs:



SetProperty[g, PlotTheme->"IndexLabeled", ImageSize -> Large,
Epilog -> blobF[g, RandomColor[Length@gg],gg, .1] ]


enter image description here



SetProperty[g, ImageSize -> Large, Epilog -> blobF[g, RandomColor[Length@gg], gg, .05] ]


enter image description here






share|improve this answer











$endgroup$












  • $begingroup$
    I am having trouble with SelfLoops. In my graph, there are many self loops which I do not want to see. How can you drop them out of the final graph view?
    $endgroup$
    – Tugrul Temel
    Jul 18 at 3:33






  • 1




    $begingroup$
    @Tugrul, does SimpleGraph@g help?
    $endgroup$
    – kglr
    Jul 18 at 3:37










  • $begingroup$
    It works for adjacency matrix, though vertex names are removed, which I do not want.I have been struggling with this problem for a long time. When I plot a graph using SimpleGraph it drops the vertex names. I also tried SelfLoopStyle and SelfLoops but no success. I have a weighted directed graph with vertex names. I simply like to keep the integrity of the graph but when plotting it I do not want to see the selfloops with vertex names kept.
    $endgroup$
    – Tugrul Temel
    Jul 18 at 6:55






  • 1




    $begingroup$
    I was writing a new question but in the meantime I discovered an answer to my question about SelfLoops. Here is the code: SeedRandom[1]; am = RandomInteger[0, 1, 10, 10]; ag = AdjacencyGraph[am, VertexLabels -> "Name"]; vLabels = 1 -> AGR, 2 -> FIS, 3 -> CO1, 4 -> CO2, 5 -> MA1, 6 -> MA2, 7 -> EGW, 8 -> CST, 9 -> WHS, 10 -> HOT; SimpleGraph[ag, VertexLabels -> vLabels]
    $endgroup$
    – Tugrul Temel
    Jul 18 at 7:33







  • 1




    $begingroup$
    With version 12 updates, SimpleGraph works fine (it retains vertex names, edgeweights...) so if your adjacency graph has named vertices, that is, if you define it as ag2 = AdjacencyGraph[Values @ vLabels, am], then sg = SimpleGraph[ag2] retains vertex names: VertexList[sg] == VertexList[ag2] is True.
    $endgroup$
    – kglr
    Jul 18 at 7:54















5












$begingroup$

You can use the second argument of CommunityGraphPlot to specify any community structure (not necessarily a partition of the vertex set).



Using gg as the community structure



CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray]


enter image description here



If you want to retain the layout of the original graph, you can use the function blobF from this answer to highlight groups of vertices with blobs:



SetProperty[g, PlotTheme->"IndexLabeled", ImageSize -> Large,
Epilog -> blobF[g, RandomColor[Length@gg],gg, .1] ]


enter image description here



SetProperty[g, ImageSize -> Large, Epilog -> blobF[g, RandomColor[Length@gg], gg, .05] ]


enter image description here






share|improve this answer











$endgroup$












  • $begingroup$
    I am having trouble with SelfLoops. In my graph, there are many self loops which I do not want to see. How can you drop them out of the final graph view?
    $endgroup$
    – Tugrul Temel
    Jul 18 at 3:33






  • 1




    $begingroup$
    @Tugrul, does SimpleGraph@g help?
    $endgroup$
    – kglr
    Jul 18 at 3:37










  • $begingroup$
    It works for adjacency matrix, though vertex names are removed, which I do not want.I have been struggling with this problem for a long time. When I plot a graph using SimpleGraph it drops the vertex names. I also tried SelfLoopStyle and SelfLoops but no success. I have a weighted directed graph with vertex names. I simply like to keep the integrity of the graph but when plotting it I do not want to see the selfloops with vertex names kept.
    $endgroup$
    – Tugrul Temel
    Jul 18 at 6:55






  • 1




    $begingroup$
    I was writing a new question but in the meantime I discovered an answer to my question about SelfLoops. Here is the code: SeedRandom[1]; am = RandomInteger[0, 1, 10, 10]; ag = AdjacencyGraph[am, VertexLabels -> "Name"]; vLabels = 1 -> AGR, 2 -> FIS, 3 -> CO1, 4 -> CO2, 5 -> MA1, 6 -> MA2, 7 -> EGW, 8 -> CST, 9 -> WHS, 10 -> HOT; SimpleGraph[ag, VertexLabels -> vLabels]
    $endgroup$
    – Tugrul Temel
    Jul 18 at 7:33







  • 1




    $begingroup$
    With version 12 updates, SimpleGraph works fine (it retains vertex names, edgeweights...) so if your adjacency graph has named vertices, that is, if you define it as ag2 = AdjacencyGraph[Values @ vLabels, am], then sg = SimpleGraph[ag2] retains vertex names: VertexList[sg] == VertexList[ag2] is True.
    $endgroup$
    – kglr
    Jul 18 at 7:54













5












5








5





$begingroup$

You can use the second argument of CommunityGraphPlot to specify any community structure (not necessarily a partition of the vertex set).



Using gg as the community structure



CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray]


enter image description here



If you want to retain the layout of the original graph, you can use the function blobF from this answer to highlight groups of vertices with blobs:



SetProperty[g, PlotTheme->"IndexLabeled", ImageSize -> Large,
Epilog -> blobF[g, RandomColor[Length@gg],gg, .1] ]


enter image description here



SetProperty[g, ImageSize -> Large, Epilog -> blobF[g, RandomColor[Length@gg], gg, .05] ]


enter image description here






share|improve this answer











$endgroup$



You can use the second argument of CommunityGraphPlot to specify any community structure (not necessarily a partition of the vertex set).



Using gg as the community structure



CommunityGraphPlot[g, gg, CommunityRegionStyle -> LightGray]


enter image description here



If you want to retain the layout of the original graph, you can use the function blobF from this answer to highlight groups of vertices with blobs:



SetProperty[g, PlotTheme->"IndexLabeled", ImageSize -> Large,
Epilog -> blobF[g, RandomColor[Length@gg],gg, .1] ]


enter image description here



SetProperty[g, ImageSize -> Large, Epilog -> blobF[g, RandomColor[Length@gg], gg, .05] ]


enter image description here







share|improve this answer














share|improve this answer



share|improve this answer








edited Jul 17 at 5:59

























answered Jul 17 at 4:27









kglrkglr

207k10 gold badges237 silver badges470 bronze badges




207k10 gold badges237 silver badges470 bronze badges











  • $begingroup$
    I am having trouble with SelfLoops. In my graph, there are many self loops which I do not want to see. How can you drop them out of the final graph view?
    $endgroup$
    – Tugrul Temel
    Jul 18 at 3:33






  • 1




    $begingroup$
    @Tugrul, does SimpleGraph@g help?
    $endgroup$
    – kglr
    Jul 18 at 3:37










  • $begingroup$
    It works for adjacency matrix, though vertex names are removed, which I do not want.I have been struggling with this problem for a long time. When I plot a graph using SimpleGraph it drops the vertex names. I also tried SelfLoopStyle and SelfLoops but no success. I have a weighted directed graph with vertex names. I simply like to keep the integrity of the graph but when plotting it I do not want to see the selfloops with vertex names kept.
    $endgroup$
    – Tugrul Temel
    Jul 18 at 6:55






  • 1




    $begingroup$
    I was writing a new question but in the meantime I discovered an answer to my question about SelfLoops. Here is the code: SeedRandom[1]; am = RandomInteger[0, 1, 10, 10]; ag = AdjacencyGraph[am, VertexLabels -> "Name"]; vLabels = 1 -> AGR, 2 -> FIS, 3 -> CO1, 4 -> CO2, 5 -> MA1, 6 -> MA2, 7 -> EGW, 8 -> CST, 9 -> WHS, 10 -> HOT; SimpleGraph[ag, VertexLabels -> vLabels]
    $endgroup$
    – Tugrul Temel
    Jul 18 at 7:33







  • 1




    $begingroup$
    With version 12 updates, SimpleGraph works fine (it retains vertex names, edgeweights...) so if your adjacency graph has named vertices, that is, if you define it as ag2 = AdjacencyGraph[Values @ vLabels, am], then sg = SimpleGraph[ag2] retains vertex names: VertexList[sg] == VertexList[ag2] is True.
    $endgroup$
    – kglr
    Jul 18 at 7:54
















  • $begingroup$
    I am having trouble with SelfLoops. In my graph, there are many self loops which I do not want to see. How can you drop them out of the final graph view?
    $endgroup$
    – Tugrul Temel
    Jul 18 at 3:33






  • 1




    $begingroup$
    @Tugrul, does SimpleGraph@g help?
    $endgroup$
    – kglr
    Jul 18 at 3:37










  • $begingroup$
    It works for adjacency matrix, though vertex names are removed, which I do not want.I have been struggling with this problem for a long time. When I plot a graph using SimpleGraph it drops the vertex names. I also tried SelfLoopStyle and SelfLoops but no success. I have a weighted directed graph with vertex names. I simply like to keep the integrity of the graph but when plotting it I do not want to see the selfloops with vertex names kept.
    $endgroup$
    – Tugrul Temel
    Jul 18 at 6:55






  • 1




    $begingroup$
    I was writing a new question but in the meantime I discovered an answer to my question about SelfLoops. Here is the code: SeedRandom[1]; am = RandomInteger[0, 1, 10, 10]; ag = AdjacencyGraph[am, VertexLabels -> "Name"]; vLabels = 1 -> AGR, 2 -> FIS, 3 -> CO1, 4 -> CO2, 5 -> MA1, 6 -> MA2, 7 -> EGW, 8 -> CST, 9 -> WHS, 10 -> HOT; SimpleGraph[ag, VertexLabels -> vLabels]
    $endgroup$
    – Tugrul Temel
    Jul 18 at 7:33







  • 1




    $begingroup$
    With version 12 updates, SimpleGraph works fine (it retains vertex names, edgeweights...) so if your adjacency graph has named vertices, that is, if you define it as ag2 = AdjacencyGraph[Values @ vLabels, am], then sg = SimpleGraph[ag2] retains vertex names: VertexList[sg] == VertexList[ag2] is True.
    $endgroup$
    – kglr
    Jul 18 at 7:54















$begingroup$
I am having trouble with SelfLoops. In my graph, there are many self loops which I do not want to see. How can you drop them out of the final graph view?
$endgroup$
– Tugrul Temel
Jul 18 at 3:33




$begingroup$
I am having trouble with SelfLoops. In my graph, there are many self loops which I do not want to see. How can you drop them out of the final graph view?
$endgroup$
– Tugrul Temel
Jul 18 at 3:33




1




1




$begingroup$
@Tugrul, does SimpleGraph@g help?
$endgroup$
– kglr
Jul 18 at 3:37




$begingroup$
@Tugrul, does SimpleGraph@g help?
$endgroup$
– kglr
Jul 18 at 3:37












$begingroup$
It works for adjacency matrix, though vertex names are removed, which I do not want.I have been struggling with this problem for a long time. When I plot a graph using SimpleGraph it drops the vertex names. I also tried SelfLoopStyle and SelfLoops but no success. I have a weighted directed graph with vertex names. I simply like to keep the integrity of the graph but when plotting it I do not want to see the selfloops with vertex names kept.
$endgroup$
– Tugrul Temel
Jul 18 at 6:55




$begingroup$
It works for adjacency matrix, though vertex names are removed, which I do not want.I have been struggling with this problem for a long time. When I plot a graph using SimpleGraph it drops the vertex names. I also tried SelfLoopStyle and SelfLoops but no success. I have a weighted directed graph with vertex names. I simply like to keep the integrity of the graph but when plotting it I do not want to see the selfloops with vertex names kept.
$endgroup$
– Tugrul Temel
Jul 18 at 6:55




1




1




$begingroup$
I was writing a new question but in the meantime I discovered an answer to my question about SelfLoops. Here is the code: SeedRandom[1]; am = RandomInteger[0, 1, 10, 10]; ag = AdjacencyGraph[am, VertexLabels -> "Name"]; vLabels = 1 -> AGR, 2 -> FIS, 3 -> CO1, 4 -> CO2, 5 -> MA1, 6 -> MA2, 7 -> EGW, 8 -> CST, 9 -> WHS, 10 -> HOT; SimpleGraph[ag, VertexLabels -> vLabels]
$endgroup$
– Tugrul Temel
Jul 18 at 7:33





$begingroup$
I was writing a new question but in the meantime I discovered an answer to my question about SelfLoops. Here is the code: SeedRandom[1]; am = RandomInteger[0, 1, 10, 10]; ag = AdjacencyGraph[am, VertexLabels -> "Name"]; vLabels = 1 -> AGR, 2 -> FIS, 3 -> CO1, 4 -> CO2, 5 -> MA1, 6 -> MA2, 7 -> EGW, 8 -> CST, 9 -> WHS, 10 -> HOT; SimpleGraph[ag, VertexLabels -> vLabels]
$endgroup$
– Tugrul Temel
Jul 18 at 7:33





1




1




$begingroup$
With version 12 updates, SimpleGraph works fine (it retains vertex names, edgeweights...) so if your adjacency graph has named vertices, that is, if you define it as ag2 = AdjacencyGraph[Values @ vLabels, am], then sg = SimpleGraph[ag2] retains vertex names: VertexList[sg] == VertexList[ag2] is True.
$endgroup$
– kglr
Jul 18 at 7:54




$begingroup$
With version 12 updates, SimpleGraph works fine (it retains vertex names, edgeweights...) so if your adjacency graph has named vertices, that is, if you define it as ag2 = AdjacencyGraph[Values @ vLabels, am], then sg = SimpleGraph[ag2] retains vertex names: VertexList[sg] == VertexList[ag2] is True.
$endgroup$
– kglr
Jul 18 at 7:54

















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