Moser spindle (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Moser spindle" in English language version.

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8doi.org

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3semanticscholar.org

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2arxiv.org

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1harvard.edu

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ams.org

mathscinet.ams.org

Berge, C. (1989), "Minimax relations for the partial q-colorings of a graph", Discrete Mathematics, 74 (1–2): 3–14, doi:10.1016/0012-365X(89)90193-3, MR 0989117.
Gervacio, Severino V.; Lim, Yvette F.; Maehara, Hiroshi (2008), "Planar unit-distance graphs having planar unit-distance complement", Discrete Mathematics, 308 (10): 1973–1984, doi:10.1016/j.disc.2007.04.050, MR 2394465.
Burkert, Jeffrey; Johnson, Peter (2011), "Szlam's lemma: mutant offspring of a Euclidean Ramsey problem from 1973, with numerous applications", Ramsey theory, Progr. Math., vol. 285, Birkhäuser/Springer, New York, pp. 97–113, doi:10.1007/978-0-8176-8092-3_6, MR 2759046. See also Soifer (2008), Problem 40.26, p. 496.
Haas, Ruth; Orden, David; Rote, Günter; Santos, Francisco; Servatius, Brigitte; Servatius, Herman; Souvaine, Diane; Streinu, Ileana; Whiteley, Walter (2005), "Planar minimally rigid graphs and pseudo-triangulations", Computational Geometry Theory and Applications, 31 (1–2): 31–61, arXiv:math/0307347, doi:10.1016/j.comgeo.2004.07.003, MR 2131802.

arxiv.org

Horvat, Boris; Kratochvíl, Jan; Pisanski, Tomaž (2011), "On the Computational Complexity of Degenerate Unit Distance Representations of Graphs", Combinatorial Algorithms: 21st International Workshop, IWOCA 2010, London, UK, July 26-28, 2010, Revised Selected Papers, Lecture Notes in Computer Science, vol. 6460, pp. 274–285, arXiv:1001.0886, Bibcode:2011LNCS.6460..274H, doi:10.1007/978-3-642-19222-7_28, ISBN 978-3-642-19221-0, S2CID 17585590.
Haas, Ruth; Orden, David; Rote, Günter; Santos, Francisco; Servatius, Brigitte; Servatius, Herman; Souvaine, Diane; Streinu, Ileana; Whiteley, Walter (2005), "Planar minimally rigid graphs and pseudo-triangulations", Computational Geometry Theory and Applications, 31 (1–2): 31–61, arXiv:math/0307347, doi:10.1016/j.comgeo.2004.07.003, MR 2131802.

doi.org

Moser, L.; Moser, W. (1961), "Solution to problem 10", Can. Math. Bull., 4: 187–189, doi:10.1017/S0008439500025753, S2CID 246244722.
Bondy, J. A.; Murty, U. S. R. (2008), Graph Theory, Graduate Texts in Mathematics, vol. 244, Springer, p. 358, doi:10.1007/978-1-84628-970-5, ISBN 978-1-84628-969-9.
Berge, C. (1989), "Minimax relations for the partial q-colorings of a graph", Discrete Mathematics, 74 (1–2): 3–14, doi:10.1016/0012-365X(89)90193-3, MR 0989117.
Gervacio, Severino V.; Lim, Yvette F.; Maehara, Hiroshi (2008), "Planar unit-distance graphs having planar unit-distance complement", Discrete Mathematics, 308 (10): 1973–1984, doi:10.1016/j.disc.2007.04.050, MR 2394465.
Burkert, Jeffrey; Johnson, Peter (2011), "Szlam's lemma: mutant offspring of a Euclidean Ramsey problem from 1973, with numerous applications", Ramsey theory, Progr. Math., vol. 285, Birkhäuser/Springer, New York, pp. 97–113, doi:10.1007/978-0-8176-8092-3_6, MR 2759046. See also Soifer (2008), Problem 40.26, p. 496.
Horvat, Boris; Kratochvíl, Jan; Pisanski, Tomaž (2011), "On the Computational Complexity of Degenerate Unit Distance Representations of Graphs", Combinatorial Algorithms: 21st International Workshop, IWOCA 2010, London, UK, July 26-28, 2010, Revised Selected Papers, Lecture Notes in Computer Science, vol. 6460, pp. 274–285, arXiv:1001.0886, Bibcode:2011LNCS.6460..274H, doi:10.1007/978-3-642-19222-7_28, ISBN 978-3-642-19221-0, S2CID 17585590.
Haas, Ruth; Orden, David; Rote, Günter; Santos, Francisco; Servatius, Brigitte; Servatius, Herman; Souvaine, Diane; Streinu, Ileana; Whiteley, Walter (2005), "Planar minimally rigid graphs and pseudo-triangulations", Computational Geometry Theory and Applications, 31 (1–2): 31–61, arXiv:math/0307347, doi:10.1016/j.comgeo.2004.07.003, MR 2131802.
Winkler, Peter (November 2011), "Puzzled: Distances Between Points on the Plane", Communications of the ACM, 54 (11): 120, doi:10.1145/2018396.2018422, S2CID 195633418. Solution, issue 12, December 2011, doi:10.1145/2043174.2043200.

harvard.edu

ui.adsabs.harvard.edu

Horvat, Boris; Kratochvíl, Jan; Pisanski, Tomaž (2011), "On the Computational Complexity of Degenerate Unit Distance Representations of Graphs", Combinatorial Algorithms: 21st International Workshop, IWOCA 2010, London, UK, July 26-28, 2010, Revised Selected Papers, Lecture Notes in Computer Science, vol. 6460, pp. 274–285, arXiv:1001.0886, Bibcode:2011LNCS.6460..274H, doi:10.1007/978-3-642-19222-7_28, ISBN 978-3-642-19221-0, S2CID 17585590.

semanticscholar.org

api.semanticscholar.org

Moser, L.; Moser, W. (1961), "Solution to problem 10", Can. Math. Bull., 4: 187–189, doi:10.1017/S0008439500025753, S2CID 246244722.
Horvat, Boris; Kratochvíl, Jan; Pisanski, Tomaž (2011), "On the Computational Complexity of Degenerate Unit Distance Representations of Graphs", Combinatorial Algorithms: 21st International Workshop, IWOCA 2010, London, UK, July 26-28, 2010, Revised Selected Papers, Lecture Notes in Computer Science, vol. 6460, pp. 274–285, arXiv:1001.0886, Bibcode:2011LNCS.6460..274H, doi:10.1007/978-3-642-19222-7_28, ISBN 978-3-642-19221-0, S2CID 17585590.
Winkler, Peter (November 2011), "Puzzled: Distances Between Points on the Plane", Communications of the ACM, 54 (11): 120, doi:10.1145/2018396.2018422, S2CID 195633418. Solution, issue 12, December 2011, doi:10.1145/2043174.2043200.