Created
April 2, 2013 22:41
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\text{transition matrix}: A \\ | |
\text{rank vector}: x \\ | |
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\text{PageRank}: x^{t+1} = A x^t \\ | |
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\forall t > 2: \\ | |
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x^{t+1} = A x^t - A x^{t-1} + A x^{t-1} = A (x^t - x^{t-1}) + x^t | |
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\text{`Adaptive PageRank' }: A (x^t - x^{t-1}) + x^t \\ | |
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\text{Trick is to sparsify the delta vector } x^t - x^{t-1}\\ | |
\text{to efficiently compute an approximation of } A (x^t - x^{t-1}) |
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