Difference between revisions of "Identifying influential bloggers: WSDM 2008"
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==Measuring Influence== | ==Measuring Influence== | ||
The authors define a concept called InfluenceFlow. They conjecture that blog-influence flow can be thought of as a graph. For a post p having no. if in-links <math>\iota</math> and no. of out-links <math>\theta</math>, the InfluenceFlow is defined as:<br> | The authors define a concept called InfluenceFlow. They conjecture that blog-influence flow can be thought of as a graph. For a post p having no. if in-links <math>\iota</math> and no. of out-links <math>\theta</math>, the InfluenceFlow is defined as:<br> | ||
− | <math>InfluenceFlow(p)= w_{in} \Sigma (m=1\ to\ \iota) I(p_m) – w_{out} \Sigma (n=1 to \theta) I(p_n)</math><br> | + | <math>InfluenceFlow(p)= w_{in} \Sigma (m=1\ to\ \iota) I(p_m) – w_{out} \Sigma (n=1\ to\ \theta) I(p_n)</math><br> |
Where win and wout are the weights that can be adjusted for incoming and outgoing influences; pm denotes the blog post that links to the post p, and pn denotes the post to which the post p links; I(px) is the influence score of the post px. Note that unfortunately the paper doesn’t mention how I score is computed from the four parameters discussed above. | Where win and wout are the weights that can be adjusted for incoming and outgoing influences; pm denotes the blog post that links to the post p, and pn denotes the post to which the post p links; I(px) is the influence score of the post px. Note that unfortunately the paper doesn’t mention how I score is computed from the four parameters discussed above. | ||
Authors further define the influence I for a post in terms of the InfluenceFlow, which looks weird, since they’ve already used I score in defining InfluenceFlow. | Authors further define the influence I for a post in terms of the InfluenceFlow, which looks weird, since they’ve already used I score in defining InfluenceFlow. |
Revision as of 15:06, 31 March 2011
Contents
Citation
Nitin Agarwal, Huan Liu, Lei Tang, Philip S. Yu, "Identifying the Influential Bloggers in a Community", Proceedings of the International Conference on Web Search and Web Data Mining (WSDM), 2008.
Online version
Summary
This paper aims at identifying most influential bloggers in a blogging community. The paper first proposes some metric for assessing how influential a blog post is. Then the authors perform some experiments on blogs from few blog sites and qualitatively evaluate their results.
What makes a Blog influential
Recognition: An influential blog post is recognized by many, which can be judged by the number of in-links (), i.e. the number of other posts referencing the particular post.
Activity Generation: A blog post that generates more activity is supposedly more influential. This is measured by the number of comments made on the blog post ().
Novelty: Novel ideas are supposed to be more influential [1]. A post that references more other posts (or has more out-links) is supposed to have lesser novel ideas. So novelty can be taken as negatively correlated with the number of out-links ().
Eloquence: More eloquent posts are more influential [1]. Authors use the length of the blog post () as a measure of eloquence.
Measuring Influence
The authors define a concept called InfluenceFlow. They conjecture that blog-influence flow can be thought of as a graph. For a post p having no. if in-links and no. of out-links , the InfluenceFlow is defined as:
Failed to parse (syntax error): {\displaystyle InfluenceFlow(p)= w_{in} \Sigma (m=1\ to\ \iota) I(p_m) – w_{out} \Sigma (n=1\ to\ \theta) I(p_n)}
Where win and wout are the weights that can be adjusted for incoming and outgoing influences; pm denotes the blog post that links to the post p, and pn denotes the post to which the post p links; I(px) is the influence score of the post px. Note that unfortunately the paper doesn’t mention how I score is computed from the four parameters discussed above.
Authors further define the influence I for a post in terms of the InfluenceFlow, which looks weird, since they’ve already used I score in defining InfluenceFlow.
I(p) ∝ wcomγp + InfluenceFlow(p)
Where γp is the no. of comments made to the post p, and wcom is a regulating coefficient.
For the constant of proportionality, authors use a measure of the quality of the blog. However, the measure used by authors is quite naive and is actually a function of the length of the blog post w(λ). So
I(p) = w(λ)x (wcomγp + InfluenceFlow(p))
Authors further define iIndex(B) for a blogger B as max(I(pi)) where I(pi) is the influence score of a post made by blogger B. The higher the value of iIndex for any blogger, more influential they are considered.
Results
Two metrics were used: R-Precision and NDCG. NDCG is described in [2].
References
[1] D. Shen, Q. Yang, J.-T. Sun, and Z. Chen. Thread detection in dynamic text message streams. In Proc. of SIGIR ’06, pages 35–42, Seattle, Washington, 2006.
[2] K. Jrvelin and J. Keklinen. IR evaluation methods for retrieving highly relevant documents. In Proc. of SIGIR ’00, pages 41–48, Athens, Greece, 2000.