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 "The Mathematics of Web Search\n",
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Perron-Frobenius Theorem\nPower Method",
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       "http://a.cms.omniupdate.com/10?skin=oucampus&account=suny-stonybrook&\
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To make it more manageable, we can also follow only 5 hyperlinks each time.\
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The limit vector w is called the Page Rank vector of our graph. It provides a \
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In our example, Node 1(Page 1) has page rank 0.38 so it is the most important \
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The number 1 is an eigenvalue of M, of multiplicity one (that is, if u and v \
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The eigenvalue 1 is the largest eigenvalue of M; all the other eigenvalues of \
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Any eigenvector corresponding to 1 has either positive or negative entries. \
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There exists a unique probabilistic eigenvector w corresponding to the \
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M",
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n, then d(Mv, Mu)\[LessSlantEqual](1-r) d(v,u). Therefore the distance \
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constradiction, d(w, z)<d(w, z), which shows that our initial assumption was \
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