COMP 4601 Hubs and Authorities
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1 COMP 4601 Hubs and Authorities 1
2 Motivation PageRank gives a way to compute the value of a page given its position and connectivity w.r.t. the rest of the Web. Is it the only algorithm: No! It s just one view of structural importance. It does capture the idea that an important node connecting to another node gives the connected node more authority than a weak node connecting to it. 2
3 This leads to: Authorities: web pages that have many outlinks Hubs: web pages that point to many authoritative sites Hubs and authorities form communities, the most prominent community is called the principal community. 3
4 Hubs and Authorities Each web page is given 2 scores: Hub, h(v), score Authority, a(v), score For each query, we compute 2 lists, one uses h(v) and the other a(v) So, what do these look like? 4
5 Hub A good hub would point at a large number of good authorities. Hubs are not authoritative they don t contain content about a topic but refer to those which do. Think of them as pages with many links to pages containing content on a particular topic. They refer to others: authorities 5
6 Authority This type of page is useful for broad topic searches; i.e., for obtaining content on a particular topic. Authorities are such because other refer to them (or cite them, if you prefer). 6
7 Hubs vs. Authorities A good hub page points at many good authorities. A good authority is one that is pointed at by many hub pages. Hyperlink from v to y 7
8 Hmm, appears circular Solve the problem iteratively (as with the power iteration method for PageRank). Rewrite using that adjacency matrix, A 8
9 Substituting for a in 1 st and h in 2 nd 9
10 This looks familiar! It s in the form π = P π again if we replace the with =. In the first equation, π=h and P = AA T In the second equation, π=a and P=A T A So, we use power iteration again to compute the a and h vectors. This is the HITS algorithm: Hyperlink- Induced Topic Search 10
11 Another Example 11
12 The Adjacency Matrix Double weight edges containing query word. 12
13 Another Example 13
14 Another Example 14
15 The Transition Matrix Ranking: d 6, d 3, d 4, d 2, d 0, d 1,d 5 15
16 Similarity? Hubs and authorities often have similar scores to PageRank. Are the distributions different, yes! 16
17 Choosing a subset Don t have to use entire graph. Given a query, q, use text index to get all pages containing q. Call this S. Add to this set pages which link to pages in the set. Call S Use S for hub-authority calculation 17
18 SALSA: A Hits Variant Define two stochastic matrices, which are the transition matrices of the two Markov chains at interest: 1. The hub-matrix H: 2. The authority-matrix à : 18
19 Summary Hubs and authorities represent the 2 extremes of web pages: the first act as routers to experts on content, the second as content (topic) experts. We can compute hub and authority scores using a power iteration similar to that used for PageRank. h(v) and a(v) may be used to refine search to answer broad or specific queries. 19
20 PageRank Another view if you don t like solving matrices FOR INTEREST ONLY 20
21 The PageRank Citation Ranking: Bringing Order to the Web Larry Page etc. Stanford University 21
22 PageRank----Idea Every page has some number of forward links(outedges) and backlinks(inedges) 22
23 PageRank----Idea Two cases PageRank is interesting: 1. Web pages vary greatly in terms of the number of backlinks they have. For example, the Netscape home page has 62,804 backlinks compared to most pages which have just a few backlinks. Generally, highly linked pages are more important than pages with few links. 23
24 PageRank----Idea 2. Backlinks coming from important pages convey more importance to a page. For example, if a web page has a link off the yahoo home page, it may be just one link but it is a very important one. A page has high rank if the sum of the ranks of its backlinks is high. This covers both the case when a page has many backlinks and when a page has a few 24 highly ranked backlinks.
25 PageRank----Definition u: a web page F u : set of pages u points to B u : set of pages that point to u N u = F u : the number of links from u c: a factor used for normalization R( u) = c v B u R( v) Nv The equation is recursive, but it may be computed by starting with any set of ranks and iterating the computation until it converges. 25
26 PageRank----definition A problem with above definition: rank sink If two web pages point to each other but to no other page, during the iteration, this loop will accumulate rank but never distribute any rank. 26
27 PageRank----definition Definition modified: R( v) R( u) = c + ce( u) N v B u v E(u) is some vector over the web pages(for example uniform, favorite page etc.) that corresponds to a source of rank. E(u) is a user designed parameter. 27
28 PageRank----Random Surfer Model l The definition corresponds to the probability distribution of a random walk on the web graphs. l E(u) can be thought as the random surfer gets bored periodically and jumps to a different page and not kept in a loop forever. 28
29 PageRank----Conclusion PageRank is a global ranking based on the web's graph structure PageRank use backlinks information to bring order to the web PageRank can be thought of as random surfer model. 29
30 Compare----SALSA and PageRank Both ranking web page by link structure information. Both are based on the graph of the web. Both use random walk idea. 30
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