G2-mångfald (Swedish Wikipedia)
Analysis of information sources in references of the Wikipedia article "G2-mångfald" in Swedish language version.
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Swedish rank
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low place
arxiv.org
- de la Ossa, Xenia; Larfors, Magdalena; Magill, Matthew (2021). Almost contact structures on manifolds with a G2 structure. https://arxiv.org/abs/2101.12605.
bath.ac.uk
opus.bath.ac.uk
- Corti, Alessio; Haskins, Mark; Nordström, Johannes; Pacini, Tommaso (2015). ”G2-manifolds and associative submanifolds via semi-Fano 3-folds”. Duke Mathematical Journal 164 (10): sid. 1971–2092. doi:. http://opus.bath.ac.uk/44698/1/g2m_duke_accepted.pdf.
doi.org
dx.doi.org
- Harvey, Reese; Lawson, H. Blaine (1982), ”Calibrated geometries”, Acta Mathematica 148: 47–157, doi:.
- Bryant, Robert L. (1987), ”Metrics with exceptional holonomy”, Annals of Mathematics 126 (2): 525–576, doi:.
- Bryant, Robert L.; Salamon, Simon M. (1989), ”On the construction of some complete metrics with exceptional holonomy”, Duke Mathematical Journal 58 (3): 829–850, doi:.
- Arikan, M. Firat; Cho, Hyunjoo; Salur, Sema (2013), ”Existence of compatible contact structures on -manifolds”, Asian Journal of Mathematics 17 (2): 321–334, doi:.
- Corti, Alessio; Haskins, Mark; Nordström, Johannes; Pacini, Tommaso (2015). ”G2-manifolds and associative submanifolds via semi-Fano 3-folds”. Duke Mathematical Journal 164 (10): sid. 1971–2092. doi:. http://opus.bath.ac.uk/44698/1/g2m_duke_accepted.pdf.
