Cusped hyperbolic 3-manifolds of complexity 10 having maximum volume

Author:

Vesnin A. Yu.,Tarkaev V. V.,Fominykh E. A.

Publisher

Pleiades Publishing Ltd

Subject

Mathematics (miscellaneous)

Reference21 articles.

1. Ser. Algorithms and Computation in Mathematics;S Matveev,2007

2. A. Yu. Vesnin, S. V. Matveev, and E. A. Fominykh, “Complexity of 3-manifolds: Exact values and estimates,” Sib. Elektron. Mat. Izv. 8, 341–364 (2011).

3. R. Frigerio, B. Martelli, and C. Petronio, “Small hyperbolic 3-manifolds with geodesic boundary,” Experiment. Math. 13(2), 171–184 (2004).

4. P. Callahan, M. Hildebrand, and J. Weeks, “A census of cusped hyperbolic 3-manifolds. With microfiche supplement,” Math. Comp. 68(225), 321–332 (1999).

5. M. Thistlethwaite, “Cusped hyperbolic manifolds with 8 tetrahedra,” http://www.math.utk.edu/~morwen/8tet . Cited March 11, 2014.

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1. New aspects of complexity theory for 3-manifolds;Russian Mathematical Surveys;2018-08

2. Complexity of virtual 3-manifolds;Sbornik: Mathematics;2016-11

3. A Census of Tetrahedral Hyperbolic Manifolds;Experimental Mathematics;2016-04-06

4. Three-dimensional manifolds with poor spines;Proceedings of the Steklov Institute of Mathematics;2015-01

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