Seifert surface (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Seifert surface" in English language version.

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Brittenham, Mark (24 September 1998). "Bounding canonical genus bounds volume". arXiv:math/9809142.
Agol, Ian; Hass, Joel; Thurston, William (2002-05-19). "3-manifold knot genus is NP-complete". Proceedings of the thiry-fourth annual ACM symposium on Theory of computing. STOC '02. New York, NY, USA: Association for Computing Machinery. pp. 761–766. arXiv:math/0205057. doi:10.1145/509907.510016. ISBN 978-1-58113-495-7. S2CID 10401375 – via author-link.
Hayden, Kyle; Kim, Seungwon; Miller, Maggie; Park, JungHwan; Sundberg, Isaac (2022-05-30). "Seifert surfaces in the 4-ball". arXiv:2205.15283 [math.GT].

Seifert, H. (1934). "Über das Geschlecht von Knoten". Math. Annalen (in German). 110 (1): 571–592. doi:10.1007/BF01448044. S2CID 122221512.
van Wijk, Jarke J.; Cohen, Arjeh M. (2006). "Visualization of Seifert Surfaces". IEEE Transactions on Visualization and Computer Graphics. 12 (4): 485–496. doi:10.1109/TVCG.2006.83. PMID 16805258. S2CID 4131932.
Frankl, F.; Pontrjagin, L. (1930). "Ein Knotensatz mit Anwendung auf die Dimensionstheorie". Math. Annalen (in German). 102 (1): 785–789. doi:10.1007/BF01782377. S2CID 123184354.
Agol, Ian; Hass, Joel; Thurston, William (2002-05-19). "3-manifold knot genus is NP-complete". Proceedings of the thiry-fourth annual ACM symposium on Theory of computing. STOC '02. New York, NY, USA: Association for Computing Machinery. pp. 761–766. arXiv:math/0205057. doi:10.1145/509907.510016. ISBN 978-1-58113-495-7. S2CID 10401375 – via author-link.

van Wijk, Jarke J.; Cohen, Arjeh M. (2006). "Visualization of Seifert Surfaces". IEEE Transactions on Visualization and Computer Graphics. 12 (4): 485–496. doi:10.1109/TVCG.2006.83. PMID 16805258. S2CID 4131932.

"Special Surfaces Remain Distinct in Four Dimensions". Quanta Magazine. 2022-06-16. Retrieved 2022-07-16.

Seifert, H. (1934). "Über das Geschlecht von Knoten". Math. Annalen (in German). 110 (1): 571–592. doi:10.1007/BF01448044. S2CID 122221512.
van Wijk, Jarke J.; Cohen, Arjeh M. (2006). "Visualization of Seifert Surfaces". IEEE Transactions on Visualization and Computer Graphics. 12 (4): 485–496. doi:10.1109/TVCG.2006.83. PMID 16805258. S2CID 4131932.
Frankl, F.; Pontrjagin, L. (1930). "Ein Knotensatz mit Anwendung auf die Dimensionstheorie". Math. Annalen (in German). 102 (1): 785–789. doi:10.1007/BF01782377. S2CID 123184354.
Agol, Ian; Hass, Joel; Thurston, William (2002-05-19). "3-manifold knot genus is NP-complete". Proceedings of the thiry-fourth annual ACM symposium on Theory of computing. STOC '02. New York, NY, USA: Association for Computing Machinery. pp. 761–766. arXiv:math/0205057. doi:10.1145/509907.510016. ISBN 978-1-58113-495-7. S2CID 10401375 – via author-link.