Introduction to 3-Manifolds
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[1] Frank Morgan,et al. Manifolds with Density and Perelman's Proof of the Poincaré Conjecture , 2009, Am. Math. Mon..
[2] P. Kronheimer,et al. Witten's conjecture and Property P , 2003, math/0311489.
[3] Hellmuth Kneser,et al. Geschlossene Flächen in dreidimensionalen Mannigfaltigkeiten. , 1929 .
[4] Edwin E. Moise,et al. Affine structures in 3-manifolds, V, The triangulation theorem and Hauptvermutung , 1952 .
[5] Friedhelm Waldhausen,et al. On irreducible 3-manifolds which are sufficiently large * , 2010 .
[6] A. Stipsicz,et al. Combinatorial Heegaard Floer homology and nice Heegaard diagrams , 2009, 0912.0830.
[7] C. Rourke,et al. Introduction to Piecewise-Linear Topology , 1972 .
[8] S. Schleimer. Waldhausen's Theorem , 2009, 0904.0182.
[9] Uniqueness of PL Minimal Surfaces , 2007 .
[10] J. Manning,et al. Algorithmic detection and description of hyperbolic structures on closed 3{manifolds with solvable word problem , 2002 .
[11] Robion Kirby,et al. A calculus for framed links inS3 , 1978 .
[12] M. Scharlemann. Unknotting number one knots are prime , 1985 .
[13] 諏訪 立雄. 複素解析的特異葉層構造 (Topology of Foliations) , 1979 .
[14] Heegaard surfaces and measured laminations, II: Non-Haken 3–manifolds , 2004, math/0408199.
[15] C. McMullen. The evolution of geometric structures on 3-manifolds , 2011 .
[16] J. Harer,et al. Combinatorics of Train Tracks. , 1991 .
[17] M. Scharlemann,et al. Thin position and Heegaard splittings of the 3-sphere , 1994 .
[19] M. Sakuma,et al. Examples of tunnel number one knots which have the property ‘1 + 1 = 3’ , 1996, Mathematical Proceedings of the Cambridge Philosophical Society.
[20] Yair N. Minsky,et al. Geometry of the complex of curves I: Hyperbolicity , 1998, math/9804098.
[21] J. Thorpe,et al. Lecture Notes on Elementary Topology and Geometry. , 1967 .
[22] Tsuyoshi Kobayashi. A CONSTRUCTION OF ARBITRARILY HIGH DEGENERATION OF TUNNEL NUMBERS OF KNOTS UNDER CONNECTED SUM , 1994 .
[23] K. Morimoto. There are knots whose tunnel numbers go down under connected sum , 1995 .
[24] Link homology and categorification , 2006, math/0605339.
[25] K. Murasugi. On the braid index of alternating links , 1991 .
[26] J. Schultens,et al. On the geometric and the algebraic rank of graph manifolds , 2007 .
[27] P. Scott,et al. The geometries of 3-manifolds , 1983 .
[28] Darren D. Long,et al. Heegaard genus and property τ for hyperbolic 3‐manifolds , 2008 .
[29] Y. Moriah,et al. Irreducible Heegaard splittings of Seifert fibered spaces are either vertical or horizontal , 1998 .
[30] Z. Sela. The isomorphism problem for hyperbolic groups I , 1995 .
[31] Marc Lackenby. Heegaard splittings, the virtually Haken conjecture and Property (τ) , 2002 .
[32] C D Papakyriakopoulos,et al. ON DEHN'S LEMMA AND THE ASPHERICITY OF KNOTS. , 1957, Proceedings of the National Academy of Sciences of the United States of America.
[33] A. Thompson. Thin position and bridge number for knots in the 3-sphere , 1997 .
[34] J. Ratcliffe. Foundations of Hyperbolic Manifolds , 2019, Graduate Texts in Mathematics.
[35] J. Schultens. The Classification of Heegaard Splittings for (Compact Orient Able Surface) × S1 , 1993 .
[36] J. Stallings. On the Loop Theorem , 1960 .
[37] J. Milnor. Topology from the differentiable viewpoint , 1965 .
[38] William S. Massey,et al. Algebraic Topology: An Introduction , 1977 .
[39] J. Morgan,et al. Ricci Flow and the Poincare Conjecture , 2006, math/0607607.
[40] M. Scharlemann. Constructing strange manifolds with the dodecahedral space , 1976 .
[41] Igor Rivin. Euclidean Structures on Simplicial Surfaces and Hyperbolic Volume , 1994 .
[42] N. Steenrod. Topology of Fibre Bundles , 1951 .
[43] Sergei Matveev,et al. Algorithmic Topology and Classification of 3-Manifolds (Algorithms and Computation in Mathematics) , 2007 .
[44] W. B. R. Lickorish,et al. A Representation of Orientable Combinatorial 3-Manifolds , 1962 .
[45] J. Milnor. On Manifolds Homeomorphic to the 7-Sphere , 1956 .
[46] Feng Luo,et al. Automorphisms of the complex of curves , 1999, math/9904020.