Beta skeleton (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Beta skeleton" in English language version.

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7doi.org

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2arxiv.org

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1uu.nl

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1semanticscholar.org

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1cccg.ca

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1cuhk.edu.hk

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1harvard.edu

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1asu.edu

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arxiv.org

Eppstein (2002); Bose et al. (2002); Wang et al. (2003). Eppstein, David (2002), "Beta-skeletons have unbounded dilation", Computational Geometry Theory & Applications, 23 (1): 43–52, arXiv:cs.CG/9907031, doi:10.1016/S0925-7721(01)00055-4, S2CID 1617451. Bose, Prosenjit; Devroye, Luc; Evans, William; Kirkpatrick, David G. (2002), "On the spanning ratio of Gabriel graphs and β-skeletons", LATIN 2002: Theoretical Informatics, Lecture Notes in Computer Science, vol. 2286, Springer-Verlag, pp. 77–97, doi:10.1007/3-540-45995-2_42, ISBN 978-3-540-43400-9. Wang, Weizhao; Li, Xiang-Yang; Moaveninejad, Kousha; Wang, Yu; Song, Wen-Zhan (2003), "The spanning ratio of β-skeletons", Proc. 15th Canadian Conference on Computational Geometry (CCCG 2003) (PDF), pp. 35–38.
Amenta, Bern & Eppstein (1998); O'Rourke (2000). O'Rourke, Joseph (2000), "Computational Geometry Column 38", SIGACT News, 31 (1): 28–30, arXiv:cs.CG/0001025, doi:10.1145/346048.346050.

asu.edu

public.asu.edu

Bhardwaj, Misra & Xue (2005). Bhardwaj, Manvendu; Misra, Satyajayant; Xue, Guoliang (2005), "Distributed topology control in wireless ad hoc networks using ß-skeleton", Workshop on High Performance Switching and Routing (HPSR 2005), Hong Kong, China (PDF), archived from the original (PDF) on 2011-06-07.

cccg.ca

Eppstein (2002); Bose et al. (2002); Wang et al. (2003). Eppstein, David (2002), "Beta-skeletons have unbounded dilation", Computational Geometry Theory & Applications, 23 (1): 43–52, arXiv:cs.CG/9907031, doi:10.1016/S0925-7721(01)00055-4, S2CID 1617451. Bose, Prosenjit; Devroye, Luc; Evans, William; Kirkpatrick, David G. (2002), "On the spanning ratio of Gabriel graphs and β-skeletons", LATIN 2002: Theoretical Informatics, Lecture Notes in Computer Science, vol. 2286, Springer-Verlag, pp. 77–97, doi:10.1007/3-540-45995-2_42, ISBN 978-3-540-43400-9. Wang, Weizhao; Li, Xiang-Yang; Moaveninejad, Kousha; Wang, Yu; Song, Wen-Zhan (2003), "The spanning ratio of β-skeletons", Proc. 15th Canadian Conference on Computational Geometry (CCCG 2003) (PDF), pp. 35–38.

cuhk.edu.hk

iseis.cuhk.edu.hk

Radke & Flodmark (1999). Radke, John D.; Flodmark, Anders (1999), "The use of spatial decompositions for constructing street centerlines" (PDF), Geographic Information Sciences, 5 (1): 15–23, Bibcode:1999AnGIS...5...15R, doi:10.1080/10824009909480509.

cuhk.hk

cs.cuhk.hk

Zhang & King (2002); Toussaint (2005). Zhang, Wan; King, Irwin (2002), "Locating support vectors via β-skeleton technique", Proc. Proceedings of the 9th International Conference on Neural Information Processing (ICONIP'02), Orchid Country Club, Singapore, November 18-22, 2002 (PDF), pp. 1423–1427. Toussaint, Godfried (2005), "Geometric proximity graphs for improving nearest neighbor methods in instance-based learning and data mining", International Journal of Computational Geometry and Applications, 15 (2): 101–150, doi:10.1142/S0218195905001622.

doi.org

Cardinal, Collette & Langerman (2009). Cardinal, Jean; Collette, Sébastian; Langerman, Stefan (2009), "Empty region graphs", Computational Geometry Theory & Applications, 42 (3): 183–195, doi:10.1016/j.comgeo.2008.09.003.
Veltkamp (1992). Veltkamp, Remko C. (1992), "The γ-neighborhood graph" (PDF), Computational Geometry Theory & Applications, 1 (4): 227–246, doi:10.1016/0925-7721(92)90003-B.
Eppstein (2002); Bose et al. (2002); Wang et al. (2003). Eppstein, David (2002), "Beta-skeletons have unbounded dilation", Computational Geometry Theory & Applications, 23 (1): 43–52, arXiv:cs.CG/9907031, doi:10.1016/S0925-7721(01)00055-4, S2CID 1617451. Bose, Prosenjit; Devroye, Luc; Evans, William; Kirkpatrick, David G. (2002), "On the spanning ratio of Gabriel graphs and β-skeletons", LATIN 2002: Theoretical Informatics, Lecture Notes in Computer Science, vol. 2286, Springer-Verlag, pp. 77–97, doi:10.1007/3-540-45995-2_42, ISBN 978-3-540-43400-9. Wang, Weizhao; Li, Xiang-Yang; Moaveninejad, Kousha; Wang, Yu; Song, Wen-Zhan (2003), "The spanning ratio of β-skeletons", Proc. 15th Canadian Conference on Computational Geometry (CCCG 2003) (PDF), pp. 35–38.
Amenta, Bern & Eppstein (1998); O'Rourke (2000). O'Rourke, Joseph (2000), "Computational Geometry Column 38", SIGACT News, 31 (1): 28–30, arXiv:cs.CG/0001025, doi:10.1145/346048.346050.
Radke & Flodmark (1999). Radke, John D.; Flodmark, Anders (1999), "The use of spatial decompositions for constructing street centerlines" (PDF), Geographic Information Sciences, 5 (1): 15–23, Bibcode:1999AnGIS...5...15R, doi:10.1080/10824009909480509.
Keil (1994); Cheng & Xu (2001). Keil, J. Mark (1994), "Computing a subgraph of the minimum weight triangulation", Computational Geometry Theory & Applications, 4 (1): 18–26, doi:10.1016/0925-7721(94)90014-0. Cheng, Siu-Wing; Xu, Yin-Feng (2001), "On β-skeleton as a subgraph of the minimum weight triangulation", Theoretical Computer Science, 262 (1–2): 459–471, doi:10.1016/S0304-3975(00)00318-2.
Zhang & King (2002); Toussaint (2005). Zhang, Wan; King, Irwin (2002), "Locating support vectors via β-skeleton technique", Proc. Proceedings of the 9th International Conference on Neural Information Processing (ICONIP'02), Orchid Country Club, Singapore, November 18-22, 2002 (PDF), pp. 1423–1427. Toussaint, Godfried (2005), "Geometric proximity graphs for improving nearest neighbor methods in instance-based learning and data mining", International Journal of Computational Geometry and Applications, 15 (2): 101–150, doi:10.1142/S0218195905001622.

harvard.edu

ui.adsabs.harvard.edu

Radke & Flodmark (1999). Radke, John D.; Flodmark, Anders (1999), "The use of spatial decompositions for constructing street centerlines" (PDF), Geographic Information Sciences, 5 (1): 15–23, Bibcode:1999AnGIS...5...15R, doi:10.1080/10824009909480509.

semanticscholar.org

api.semanticscholar.org

Eppstein (2002); Bose et al. (2002); Wang et al. (2003). Eppstein, David (2002), "Beta-skeletons have unbounded dilation", Computational Geometry Theory & Applications, 23 (1): 43–52, arXiv:cs.CG/9907031, doi:10.1016/S0925-7721(01)00055-4, S2CID 1617451. Bose, Prosenjit; Devroye, Luc; Evans, William; Kirkpatrick, David G. (2002), "On the spanning ratio of Gabriel graphs and β-skeletons", LATIN 2002: Theoretical Informatics, Lecture Notes in Computer Science, vol. 2286, Springer-Verlag, pp. 77–97, doi:10.1007/3-540-45995-2_42, ISBN 978-3-540-43400-9. Wang, Weizhao; Li, Xiang-Yang; Moaveninejad, Kousha; Wang, Yu; Song, Wen-Zhan (2003), "The spanning ratio of β-skeletons", Proc. 15th Canadian Conference on Computational Geometry (CCCG 2003) (PDF), pp. 35–38.

uu.nl

cs.uu.nl

Veltkamp (1992). Veltkamp, Remko C. (1992), "The γ-neighborhood graph" (PDF), Computational Geometry Theory & Applications, 1 (4): 227–246, doi:10.1016/0925-7721(92)90003-B.

web.archive.org

Bhardwaj, Misra & Xue (2005). Bhardwaj, Manvendu; Misra, Satyajayant; Xue, Guoliang (2005), "Distributed topology control in wireless ad hoc networks using ß-skeleton", Workshop on High Performance Switching and Routing (HPSR 2005), Hong Kong, China (PDF), archived from the original (PDF) on 2011-06-07.