This paper serves as a companion or extension to the "Inside PageRank" paper by Bianchini et al. Bianchini et al. 03. It is a comprehensive survey of all issues associated with PageRank, covering the basic PageRank model, available and recommended solution methods, storage issues, existence, uniqueness, and convergence properties, possible alterations to the basic model, suggested alternatives to the traditional solution methods, sensitivity and conditioning, and finally the updating problem. We introduce a few new results, provide an extensive reference list, and speculate about exciting areas of future research.
%0 Journal Article
%1 langville2004deeper
%A Langville, Amy N.
%A Meyer, Carl D.
%D 2004
%J Internet Mathematics
%K ranking search survey web pagerank
%N 3
%P 335--380
%T Deeper inside PageRank
%U http://akpeters.metapress.com/content/bn22r01j43g6q8g6/?p=9ef70461930f4e6dbf734cf7ca4cf9f2&pi=3
%V 1
%X This paper serves as a companion or extension to the "Inside PageRank" paper by Bianchini et al. Bianchini et al. 03. It is a comprehensive survey of all issues associated with PageRank, covering the basic PageRank model, available and recommended solution methods, storage issues, existence, uniqueness, and convergence properties, possible alterations to the basic model, suggested alternatives to the traditional solution methods, sensitivity and conditioning, and finally the updating problem. We introduce a few new results, provide an extensive reference list, and speculate about exciting areas of future research.
@article{langville2004deeper,
abstract = {This paper serves as a companion or extension to the "Inside PageRank" paper by Bianchini et al. [Bianchini et al. 03]. It is a comprehensive survey of all issues associated with PageRank, covering the basic PageRank model, available and recommended solution methods, storage issues, existence, uniqueness, and convergence properties, possible alterations to the basic model, suggested alternatives to the traditional solution methods, sensitivity and conditioning, and finally the updating problem. We introduce a few new results, provide an extensive reference list, and speculate about exciting areas of future research.},
added-at = {2009-12-09T11:38:18.000+0100},
author = {Langville, Amy N. and Meyer, Carl D.},
biburl = {https://www.bibsonomy.org/bibtex/26f7e377aad77931106f38284f107de8d/jaeschke},
interhash = {ee90e6dabf6645028ff3905a6fea3356},
intrahash = {6f7e377aad77931106f38284f107de8d},
issn = {1542-7951},
journal = {Internet Mathematics},
keywords = {ranking search survey web pagerank},
number = 3,
pages = {335--380},
timestamp = {2014-07-28T15:57:31.000+0200},
title = {Deeper inside {P}age{R}ank},
url = {http://akpeters.metapress.com/content/bn22r01j43g6q8g6/?p=9ef70461930f4e6dbf734cf7ca4cf9f2&pi=3},
volume = 1,
year = 2004
}