Virtually Haken conjecture (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Virtually Haken conjecture" in English language version.

refsWebsite

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8ams.org

451^st place

277^th place

7doi.org

2^nd place

4semanticscholar.org

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8^th place

4arxiv.org

69^th place

59^th place

2uni-bielefeld.de

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1jstor.org

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1docs.google.com

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1worldcat.org

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ams.org

mathscinet.ams.org

Waldhausen, Friedhelm (1968). "On irreducible 3-manifolds which are sufficiently large". Annals of Mathematics. 87 (1): 56–88. doi:10.2307/1970594. JSTOR 1970594. MR 0224099.
Agol, Ian (2013). "The virtual Haken Conjecture". Doc. Math. 18. With an appendix by Ian Agol, Daniel Groves, and Jason Manning: 1045–1087. doi:10.4171/dm/421. MR 3104553. S2CID 255586740.
Haglund, Frédéric; Wise, Daniel (2012). "A combination theorem for special cube complexes". Annals of Mathematics. 176 (3): 1427–1482. doi:10.4007/annals.2012.176.3.2. MR 2979855.
Kahn, Jeremy; Markovic, Vladimir (2012). "Immersing almost geodesic surfaces in a closed hyperbolic three manifold". Annals of Mathematics. 175 (3): 1127–1190. arXiv:0910.5501. doi:10.4007/annals.2012.175.3.4. MR 2912704. S2CID 32593851.
Kahn, Jeremy; Markovic, Vladimir (2012). "Counting essential surfaces in a closed hyperbolic three-manifold". Geometry & Topology. 16 (1): 601–624. arXiv:1012.2828. doi:10.2140/gt.2012.16.601. MR 2916295.
Bergeron, Nicolas; Wise, Daniel T. (2012). "A boundary criterion for cubulation". American Journal of Mathematics. 134 (3): 843–859. arXiv:0908.3609. doi:10.1353/ajm.2012.0020. MR 2931226. S2CID 14128842.

ams.org

Przytycki, Piotr; Wise, Daniel (2017-10-19). "Mixed 3-manifolds are virtually special". Journal of the American Mathematical Society. 31 (2): 319–347. arXiv:1205.6742. doi:10.1090/jams/886. ISSN 0894-0347. S2CID 39611341.
"Piotr Przytycki and Daniel Wise receive 2022 Moore Prize". American Mathematical Society.

arxiv.org

Kahn, Jeremy; Markovic, Vladimir (2012). "Immersing almost geodesic surfaces in a closed hyperbolic three manifold". Annals of Mathematics. 175 (3): 1127–1190. arXiv:0910.5501. doi:10.4007/annals.2012.175.3.4. MR 2912704. S2CID 32593851.
Kahn, Jeremy; Markovic, Vladimir (2012). "Counting essential surfaces in a closed hyperbolic three-manifold". Geometry & Topology. 16 (1): 601–624. arXiv:1012.2828. doi:10.2140/gt.2012.16.601. MR 2916295.
Bergeron, Nicolas; Wise, Daniel T. (2012). "A boundary criterion for cubulation". American Journal of Mathematics. 134 (3): 843–859. arXiv:0908.3609. doi:10.1353/ajm.2012.0020. MR 2931226. S2CID 14128842.
Przytycki, Piotr; Wise, Daniel (2017-10-19). "Mixed 3-manifolds are virtually special". Journal of the American Mathematical Society. 31 (2): 319–347. arXiv:1205.6742. doi:10.1090/jams/886. ISSN 0894-0347. S2CID 39611341.

docs.google.com

Daniel T. Wise, The structure of groups with a quasiconvex hierarchy, https://docs.google.com/file/d/0B45cNx80t5-2NTU0ZTdhMmItZTIxOS00ZGUyLWE0YzItNTEyYWFiMjczZmIz/edit?pli=1

doi.org

Waldhausen, Friedhelm (1968). "On irreducible 3-manifolds which are sufficiently large". Annals of Mathematics. 87 (1): 56–88. doi:10.2307/1970594. JSTOR 1970594. MR 0224099.
Agol, Ian (2013). "The virtual Haken Conjecture". Doc. Math. 18. With an appendix by Ian Agol, Daniel Groves, and Jason Manning: 1045–1087. doi:10.4171/dm/421. MR 3104553. S2CID 255586740.
Haglund, Frédéric; Wise, Daniel (2012). "A combination theorem for special cube complexes". Annals of Mathematics. 176 (3): 1427–1482. doi:10.4007/annals.2012.176.3.2. MR 2979855.
Kahn, Jeremy; Markovic, Vladimir (2012). "Immersing almost geodesic surfaces in a closed hyperbolic three manifold". Annals of Mathematics. 175 (3): 1127–1190. arXiv:0910.5501. doi:10.4007/annals.2012.175.3.4. MR 2912704. S2CID 32593851.
Kahn, Jeremy; Markovic, Vladimir (2012). "Counting essential surfaces in a closed hyperbolic three-manifold". Geometry & Topology. 16 (1): 601–624. arXiv:1012.2828. doi:10.2140/gt.2012.16.601. MR 2916295.
Bergeron, Nicolas; Wise, Daniel T. (2012). "A boundary criterion for cubulation". American Journal of Mathematics. 134 (3): 843–859. arXiv:0908.3609. doi:10.1353/ajm.2012.0020. MR 2931226. S2CID 14128842.
Przytycki, Piotr; Wise, Daniel (2017-10-19). "Mixed 3-manifolds are virtually special". Journal of the American Mathematical Society. 31 (2): 319–347. arXiv:1205.6742. doi:10.1090/jams/886. ISSN 0894-0347. S2CID 39611341.

jstor.org

Waldhausen, Friedhelm (1968). "On irreducible 3-manifolds which are sufficiently large". Annals of Mathematics. 87 (1): 56–88. doi:10.2307/1970594. JSTOR 1970594. MR 0224099.

semanticscholar.org

api.semanticscholar.org

Agol, Ian (2013). "The virtual Haken Conjecture". Doc. Math. 18. With an appendix by Ian Agol, Daniel Groves, and Jason Manning: 1045–1087. doi:10.4171/dm/421. MR 3104553. S2CID 255586740.
Kahn, Jeremy; Markovic, Vladimir (2012). "Immersing almost geodesic surfaces in a closed hyperbolic three manifold". Annals of Mathematics. 175 (3): 1127–1190. arXiv:0910.5501. doi:10.4007/annals.2012.175.3.4. MR 2912704. S2CID 32593851.
Bergeron, Nicolas; Wise, Daniel T. (2012). "A boundary criterion for cubulation". American Journal of Mathematics. 134 (3): 843–859. arXiv:0908.3609. doi:10.1353/ajm.2012.0020. MR 2931226. S2CID 14128842.
Przytycki, Piotr; Wise, Daniel (2017-10-19). "Mixed 3-manifolds are virtually special". Journal of the American Mathematical Society. 31 (2): 319–347. arXiv:1205.6742. doi:10.1090/jams/886. ISSN 0894-0347. S2CID 39611341.

uni-bielefeld.de

pub.uni-bielefeld.de

Waldhausen, Friedhelm (1968). "On irreducible 3-manifolds which are sufficiently large". Annals of Mathematics. 87 (1): 56–88. doi:10.2307/1970594. JSTOR 1970594. MR 0224099.

math.uni-bielefeld.de

Agol, Ian (2013). "The virtual Haken Conjecture". Doc. Math. 18. With an appendix by Ian Agol, Daniel Groves, and Jason Manning: 1045–1087. doi:10.4171/dm/421. MR 3104553. S2CID 255586740.

worldcat.org

search.worldcat.org

Przytycki, Piotr; Wise, Daniel (2017-10-19). "Mixed 3-manifolds are virtually special". Journal of the American Mathematical Society. 31 (2): 319–347. arXiv:1205.6742. doi:10.1090/jams/886. ISSN 0894-0347. S2CID 39611341.