Spectral graph theory (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Spectral graph theory" in English language version.

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7doi.org

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6worldcat.org

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4semanticscholar.org

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2uwaterloo.ca

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2huji.ac.il

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2harvard.edu

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1tue.nl

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1ucsd.edu

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1arxiv.org

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ams.org

mathscinet.ams.org

Chung, Fan (1997). American Mathematical Society (ed.). Spectral Graph Theory. Providence, R. I. ISBN 0821803158. MR 1421568[first 4 chapters are available in the website]{{cite book}}: CS1 maint: postscript (link)

arxiv.org

Shuman, David I; Ricaud, Benjamin; Vandergheynst, Pierre (March 2016). "Vertex-frequency analysis on graphs". Applied and Computational Harmonic Analysis. 40 (2): 260–291. arXiv:1307.5708. doi:10.1016/j.acha.2015.02.005. ISSN 1063-5203. S2CID 16487065.

doi.org

Hosoya, Haruo; Nagashima, Umpei; Hyugaji, Sachiko (1994), "Topological twin graphs. Smallest pair of isospectral polyhedral graphs with eight vertices", Journal of Chemical Information and Modeling, 34 (2): 428–431, doi:10.1021/ci00018a033.
Sunada, Toshikazu (1985), "Riemannian coverings and isospectral manifolds", Ann. of Math., 121 (1): 169–186, doi:10.2307/1971195, JSTOR 1971195.
Sunada, Toshikazu (2008), "Discrete geometric analysis", Proceedings of Symposia in Pure Mathematics, 77: 51–86, doi:10.1090/pspum/077/2459864, ISBN 9780821844717.
Shuman, David I; Ricaud, Benjamin; Vandergheynst, Pierre (March 2016). "Vertex-frequency analysis on graphs". Applied and Computational Harmonic Analysis. 40 (2): 260–291. arXiv:1307.5708. doi:10.1016/j.acha.2015.02.005. ISSN 1063-5203. S2CID 16487065.
Stankovic, Ljubisa; Dakovic, Milos; Sejdic, Ervin (July 2017). "Vertex-Frequency Analysis: A Way to Localize Graph Spectral Components [Lecture Notes]". IEEE Signal Processing Magazine. 34 (4): 176–182. Bibcode:2017ISPM...34..176S. doi:10.1109/msp.2017.2696572. ISSN 1053-5888. S2CID 19969572.
Sakiyama, Akie; Watanabe, Kana; Tanaka, Yuichi (September 2016). "Spectral Graph Wavelets and Filter Banks With Low Approximation Error". IEEE Transactions on Signal and Information Processing over Networks. 2 (3): 230–245. doi:10.1109/tsipn.2016.2581303. ISSN 2373-776X. S2CID 2052898.
Behjat, Hamid; Richter, Ulrike; Van De Ville, Dimitri; Sornmo, Leif (2016-11-15). "Signal-Adapted Tight Frames on Graphs". IEEE Transactions on Signal Processing. 64 (22): 6017–6029. Bibcode:2016ITSP...64.6017B. doi:10.1109/tsp.2016.2591513. ISSN 1053-587X. S2CID 12844791.

epfl.ch

infoscience.epfl.ch

Behjat, Hamid; Richter, Ulrike; Van De Ville, Dimitri; Sornmo, Leif (2016-11-15). "Signal-Adapted Tight Frames on Graphs". IEEE Transactions on Signal Processing. 64 (22): 6017–6029. Bibcode:2016ITSP...64.6017B. doi:10.1109/tsp.2016.2591513. ISSN 1053-587X. S2CID 12844791.

harvard.edu

ui.adsabs.harvard.edu

Stankovic, Ljubisa; Dakovic, Milos; Sejdic, Ervin (July 2017). "Vertex-Frequency Analysis: A Way to Localize Graph Spectral Components [Lecture Notes]". IEEE Signal Processing Magazine. 34 (4): 176–182. Bibcode:2017ISPM...34..176S. doi:10.1109/msp.2017.2696572. ISSN 1053-5888. S2CID 19969572.
Behjat, Hamid; Richter, Ulrike; Van De Ville, Dimitri; Sornmo, Leif (2016-11-15). "Signal-Adapted Tight Frames on Graphs". IEEE Transactions on Signal Processing. 64 (22): 6017–6029. Bibcode:2016ITSP...64.6017B. doi:10.1109/tsp.2016.2591513. ISSN 1053-587X. S2CID 12844791.

huji.ac.il

cs.huji.ac.il

Definition 2.1 in Hoory, Linial & Wigderson (2006) Hoory; Linial; Wigderson (2006), Expander graphs and their applications (PDF)
Theorem 2.4 in Hoory, Linial & Wigderson (2006) Hoory; Linial; Wigderson (2006), Expander graphs and their applications (PDF)

jstor.org

Sunada, Toshikazu (1985), "Riemannian coverings and isospectral manifolds", Ann. of Math., 121 (1): 169–186, doi:10.2307/1971195, JSTOR 1971195.

sciencedirect.com

Cvetković, Dragoš M.; Doob, Michael; Gutman, Ivan; Torgasev, A. (1988). Recent Results in the Theory of Graph Spectra. Annals of Discrete mathematics. ISBN 0-444-70361-6.

semanticscholar.org

api.semanticscholar.org

Shuman, David I; Ricaud, Benjamin; Vandergheynst, Pierre (March 2016). "Vertex-frequency analysis on graphs". Applied and Computational Harmonic Analysis. 40 (2): 260–291. arXiv:1307.5708. doi:10.1016/j.acha.2015.02.005. ISSN 1063-5203. S2CID 16487065.
Stankovic, Ljubisa; Dakovic, Milos; Sejdic, Ervin (July 2017). "Vertex-Frequency Analysis: A Way to Localize Graph Spectral Components [Lecture Notes]". IEEE Signal Processing Magazine. 34 (4): 176–182. Bibcode:2017ISPM...34..176S. doi:10.1109/msp.2017.2696572. ISSN 1053-5888. S2CID 19969572.
Sakiyama, Akie; Watanabe, Kana; Tanaka, Yuichi (September 2016). "Spectral Graph Wavelets and Filter Banks With Low Approximation Error". IEEE Transactions on Signal and Information Processing over Networks. 2 (3): 230–245. doi:10.1109/tsipn.2016.2581303. ISSN 2373-776X. S2CID 2052898.
Behjat, Hamid; Richter, Ulrike; Van De Ville, Dimitri; Sornmo, Leif (2016-11-15). "Signal-Adapted Tight Frames on Graphs". IEEE Transactions on Signal Processing. 64 (22): 6017–6029. Bibcode:2016ITSP...64.6017B. doi:10.1109/tsp.2016.2591513. ISSN 1053-587X. S2CID 12844791.

tue.nl

win.tue.nl

Brouwer & Haemers 2011 Brouwer, Andries; Haemers, Willem H. (2011), Spectra of Graphs (PDF), Springer

ucsd.edu

math.ucsd.edu

Chung, Fan (1997). American Mathematical Society (ed.). Spectral Graph Theory. Providence, R. I. ISBN 0821803158. MR 1421568[first 4 chapters are available in the website]{{cite book}}: CS1 maint: postscript (link)

uwaterloo.ca

math.uwaterloo.ca

Godsil, Chris (November 7, 2007). "Are Almost All Graphs Cospectral?" (PDF).
Godsil, Chris (May 2009). "Erdős-Ko-Rado Theorems" (PDF).

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Cospectral Graphs". MathWorld.

worldcat.org

search.worldcat.org

Schwenk (1973), pp. 275–307. Schwenk, A. J. (1973). "Almost All Trees are Cospectral". In Harary, Frank (ed.). New Directions in the Theory of Graphs. New York: Academic Press. ISBN 012324255X. OCLC 890297242.
Godsil, C. D.; Meagher, Karen (2016). Erdős-Ko-Rado theorems : algebraic approaches. Cambridge, United Kingdom. ISBN 9781107128446. OCLC 935456305.{{cite book}}: CS1 maint: location missing publisher (link)
Shuman, David I; Ricaud, Benjamin; Vandergheynst, Pierre (March 2016). "Vertex-frequency analysis on graphs". Applied and Computational Harmonic Analysis. 40 (2): 260–291. arXiv:1307.5708. doi:10.1016/j.acha.2015.02.005. ISSN 1063-5203. S2CID 16487065.
Stankovic, Ljubisa; Dakovic, Milos; Sejdic, Ervin (July 2017). "Vertex-Frequency Analysis: A Way to Localize Graph Spectral Components [Lecture Notes]". IEEE Signal Processing Magazine. 34 (4): 176–182. Bibcode:2017ISPM...34..176S. doi:10.1109/msp.2017.2696572. ISSN 1053-5888. S2CID 19969572.
Sakiyama, Akie; Watanabe, Kana; Tanaka, Yuichi (September 2016). "Spectral Graph Wavelets and Filter Banks With Low Approximation Error". IEEE Transactions on Signal and Information Processing over Networks. 2 (3): 230–245. doi:10.1109/tsipn.2016.2581303. ISSN 2373-776X. S2CID 2052898.
Behjat, Hamid; Richter, Ulrike; Van De Ville, Dimitri; Sornmo, Leif (2016-11-15). "Signal-Adapted Tight Frames on Graphs". IEEE Transactions on Signal Processing. 64 (22): 6017–6029. Bibcode:2016ITSP...64.6017B. doi:10.1109/tsp.2016.2591513. ISSN 1053-587X. S2CID 12844791.