Minimum volume cusped hyperbolic three -manifolds
Co-authored by Robert Meyerhoff
SELECTED RESOURCES FOR FURTHER STUDY
Adams, C. C., & Franzosa, R. D. (2008). Introduction to Topology : Pure and Applied. Upper
Saddle River, NJ: Pearson Prentice Hall. O’Neill Stacks QA611 .A3455 2008
Meyerhoff, R. (1992). Geometric Invariants for $3$-manifolds. Mathematical Intelligencer,
14(1), 37-53. http://proxy.bc.edu/login?url=http://dx.doi.org/10.1007/BF03024140
Meyerhoff, R., & Storm, P. A. Hyperbolic 3-manifolds. AccessScience, ©McGraw-hill
Companies, 2010 http://proxy.bc.edu/login?url=http://www.accessscience.com
Milnor, J. (1982). Hyperbolic Geometry: The First 150 Years. Bulletin of the American
Mathematical Society, 6(1), 9-24.
http://proxy.bc.edu/login?url=http://dx.doi.org/10.1090/S0273-0979-1982-14958-8
O'Shea, D. (2007). The Poincaré Conjecture: In Search of the Shape of the Universe. New
York: Walker & Co. ; Distributed to the trade by Holtzbrinck Publishers.
O’Neill Stacks QA612 .O83 2007
Thurston, W. P. (1982). Three-dimensional Manifolds, Kleinian Groups and Hyperbolic
Geometry. Bulletin of the American Mathematical Society, 6(3), 357-381.
http://proxy.bc.edu/login?url=http://dx.doi.org/10.1090/S0273-0979-1982-15003-0
Weeks, J. R. (1985). The Shape of Space: How to Visualize Surfaces and Three-dimensional
Manifolds. New York: M. Dekker. O’Neill Stacks QA612.2 .W44 1985
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First Clay Mathematics Institute Millennium Prize Announced Today: Prize For Resolution of
the Poincaré Conjecture Awarded to Dr. Grigoriy Perelman
For further information about research in this area, contact Barbara Mento
(Barbara.mento@bc.edu), bibliographer for Mathematics.
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