1 / 13

ILPnet2 social network analysis

ILPnet2 social network analysis. Miha Gr č ar Course in Knowledge Management Lecturer: prof. dr. Nada Lavrac Ljubljana, January 200 7. Outline of the presentation. Data preprocessing Directing the network Social vs. structural prestige Correlation between the two

sydney
Download Presentation

ILPnet2 social network analysis

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. ILPnet2 social network analysis Miha Grčar Course in Knowledge Management Lecturer: prof. dr. Nada Lavrac Ljubljana, January 2007

  2. Outline of the presentation • Data preprocessing • Directing the network • Social vs. structural prestige • Correlation between the two • Triad census of strong components in the co-authorship network • Hierarchy of authors with respect to co-authorship • Conclusions Miha Grčar

  3. Data preprocessing # citations # (joint) publications Miha Grčar

  4. Data preprocessing Pajek network file SQL Miha Grčar

  5. Miha Grčar

  6. Directing the network • Create a complete directed network • Logarithmize and normalize values • Allow each author to keep at most k outgoing arcs – the ones with the highest weights • Calculate proximity prestige for several different values of k and a, and determine its correlation with/to the social prestige represented by the number of citations Miha Grčar

  7. Correlation Miha Grčar

  8. Strong components triad census for k=3, a=1 ------------------------------------------------------------------------------------------------------ Type Number of triads (ni) Expected (ei) (ni-ei)/ei Model ------------------------------------------------------------------------------------------------------ 3 - 102 0 61.84 -1.00 Balance 16 - 300 0 0.00 -1.00 ------------------------------------------------------------------------------------------------------ 1 - 003 2985835 2984491.39 0.00 Clusterability ------------------------------------------------------------------------------------------------------ 4 - 021D 10 61.84 -0.84 Ranked Clusters 5 - 021U 1534 61.84 23.80 9 - 030T 28 0.33 85.14 12 - 120D 0 0.00 -1.00 13 - 120U 0 0.00 -1.00 ------------------------------------------------------------------------------------------------------ 2 - 012 44402 47062.30 -0.06 Transitivity ------------------------------------------------------------------------------------------------------ 14 - 120C 0 0.00 -1.00 Hierarchical Clusters 15 - 210 0 0.00 -1.00 ------------------------------------------------------------------------------------------------------ 6 - 021C 55 123.69 -0.56 Forbidden 7 - 111D 0 0.33 -1.00 8 - 111U 0 0.33 -1.00 10 - 030C 0 0.11 -1.00 11 - 201 0 0.00 -1.00 ------------------------------------------------------------------------------------------------------ Chi-Square: 37695.2629*** 10 cells (62.50%) have expected frequencies less than 5. The minimum expected cell frequency is 0.00. Miha Grčar

  9. Strong components in k=3, a=1 Miha Grčar

  10. Strong components, hierarchical view Miha Grčar

  11. People, ranked clusters 1. Remove inter-cluster arcs 2. Convert bidirected intra-cluster arcs into edges 3. Remove all remaining arcs Miha Grčar

  12. People, hierarchical view Miha Grčar

  13. Conclusions • (Typical) data-mining data preprocessing process was presented • We have shown that some directed network models reflect the ranking of authors according to the citations quite well • We showed Pajek can be used to explore rankings and hierarchies in social networks • Slovene ILP team rocks!  Miha Grčar

More Related