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JOURNALS // Modelirovanie i Analiz Informatsionnykh Sistem

Model. Anal. Inform. Sist., 2013, Volume 20, Number 6, Pages 149–161 (Mi mais352)

Hyperbolic Tetrahedron: Volume Calculation with Application to the Proof of the Schläfli Formula
I. Kh. Sabitov

References

1. N. V. Abrosimov, A. D. Mednykh, “Volumes of polytops in spaces of constant curvature”, Fields Institut Communications, 2013 (to appear), arXiv: 1302.4919
2. I. Kh. Sabitov, “Algebraic methods for solution of polyhedra”, Russian Math. Surveys, 66:3 (2011), 445–505  mathnet  crossref  crossref  mathscinet  zmath  adsnasa  isi
3. I. Kh. Sabitov, “On an approach to the calculation of volumes in spaces of constant curvature”, Geometry, Topology and Applications, Yaroslavl Intrernatinal Conference, Abstracts (September 23–27, 2013), Yaroslavl, 2013, 98–100
4. Sabitov I. Kh., “Ob odnom metode vychisleniya obyomov v prostranstvah postoyannoi krivizny”, Crimea International Mathematical Conference, Book of Abstracts (Sudak, Ukraine, September 22—October 4, 2013), v. 2, Sudak, 2013, 77–78 (in Russian)
5. Sabitov I. Kh., “Ob odnom metode vychisleniya obyemov tel”, Sibirskie elektronnye matematicheskie izvestiya, 10 (2013), 615–626 (in Russian)  mathnet
6. J. Murakami, A. Ushijima, “A volume formula for hyperbolic tetrahedral in terms of edge lengths”, Journal of Geometry, 83:1–2 (2005), 153—163  crossref  mathscinet  zmath


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