Download presentation
Presentation is loading. Please wait.
Published byGregory Gibson Modified over 9 years ago
1
Interactive Discovery of Influential Friends from Social Networks By: Behzad Rezaie In the Name of God Professor: Dr. Mashayekhi May 11, 2014 brezaie@shahroodut.ac.ir
2
Experimental Results Proposed Method Problem Description Introduction State of the Art Conclusion
3
Cameron JJ, Leung CKS, Tanbeer SK (2011) Finding strong groups of friends among friends in social networks. In: SCA 2011, pp. 824–831. Jiang F, Leung CKS, Tanbeer SK (2012) Finding popular friends in social networks. In: SCA 2012, pp. 501–508. 5 % Completed
4
Experimental Results Proposed Method Problem Description Introduction State of the Art Conclusion
5
Social networks have become popular to facilitate collaboration and knowledge sharing among users Interactions or interdependencies among users are deeply important in social networks Such interactions or interdependencies can be dependent on or influenced by user characteristics such as connectivity, centrality, weight, importance, and activity in the networks 10 % Completed
6
Experimental Results Proposed Method Problem Description Introduction State of the Art Conclusion
7
A Facebook user may want to identify those prominent friends who have high impact (e.g., in terms of knowledge or expertise about a subject matter) in the social network. A LinkedIn user may want to get introduced to those second- degree connections who have rich experience in some profession. 15 % Completed
8
Finding influential friends from social networks may also help corporations and business organizations in making important business decisions. A Twitter use may also be interested in following (and subscribing to a Twitter feed from) those who are highly influential in the whole network. 20 % Completed
9
Experimental Results Proposed Method Problem Description Introduction State of the Art Conclusion
10
G = {Ana, Carlos} LC = {L1, L2, L5, L7} Freq(G, LC) = 4 25 % Completed
11
The prominence, which is represented by a non-negative number, indicates the status (such as importance, weight, value, reputation, belief, position, or significance) of a friend in a social network. 30 % Completed
12
Inf({Ana, Carlos}, LC) = Prom({Ana, Carlos}) * Freq({Ana, Carlos}, LC) = 0.5 * 4 = 2.0 35 % Completed
13
When mining frequent patterns, the frequency measure satisfies the downward closure property: if a pattern is frequent, then all its subsets are also frequent. Equivalently, if a pattern is infrequent, then all its supersets are also infrequent. Influence does not satisfy the downward closure property. minInf = 2.0 Inf({Carlos}) = 4 * 0.4 = 1.6 Inf({Ana, Carlos}) = 4 * 0.5 = 2.0 40 % Completed
14
Example minInf = 2.0 According to prominence value, we have: 45 % Completed L1 = {Carlos, Eva, Beto, Ana} L2 = {Carlos, Beto, Ana} L3 = {Eva, Beto, Fabio} L4 = {Beto, Ana, Davi} L5 = {Carlos, Eva, Beto, Ana} L6 = {Eva, Beto, Fabio} L7 = {Carlos, Eva, Beto, Ana}
15
L1 = {C, E, B, A} L2 = {C, B A} L3 = {E, B, F} L4 = {B, A, D} L5 = {C, E, B, A} L6 = {E, B, F} L7 = {C, E, B, A} IF-tree construction 50 % Completed
16
DIFSoN Mining Routine Using PromGMax 55 % Completed
17
Enhanced DIFSoN Mining Routine Using PromLMax 60 % Completed
18
65 % Completed
19
Experimental Results Proposed Method Problem Description Introduction State of the Art Conclusion
20
WFIM vs. DIFSoN WFIM is an FP-tree based weighted frequent pattern mining algorithm that requires two database scans. Differences: WFIM uses a secondary support threshold to calculate weighted frequent patterns. 70 % Completed
21
Datasets IBM synthetic datasets T10I4D100K (http://www.almaden.ibm.com/cs/quest or http://www.cs.loyola.edu/*cgiannel/assoc_gen.html) Real datasets Mushroom (http://fimi.ua.ac.be/data) Pumsb (http://fimi.ua.ac.be/data) Kosarak (http://fimi.ua.ac.be/data) 75 % Completed
22
Runtime 80 % Completed
23
Compactness of the IF-tree 85 % Completed
24
Scalability of the DIFSoN 90 % Completed
25
Experimental Results Proposed Method Problem Description Introduction State of the Art Conclusion
26
DIFSoN comprises the IF-tree and a mining routine. Although the notion of influential friends does not satisfy the downward closure property, we addressed this issue using the global maximum prominence values of users. To enhance the model, we proposed to use the local maximum prominence values. 95 % Completed
27
100 % Completed!!! Results show that: the IF-tree is compact and space efficient the tree-based mining routine within the DIFSoN model is fast and scalable for both sparse and dense data
28
Any Questions?
29
Thank You So much
30
Cameron JJ, Leung CKS, Tanbeer SK (2011) Finding strong groups of friends among friends in social networks. In: SCA 2011, pp 824–831 Jiang F, Leung CKS, Tanbeer SK (2012) Finding popular friends in social networks. In: SCA 2012, pp 501–508 Leung CKS, Medina IJM, Tanbeer SK (2013) Analyzing social networks to mine important friends. In: Social media mining and social network analysis: emerging research, pp 90–104
Similar presentations
© 2025 SlidePlayer.com. Inc.
All rights reserved.