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Journal of the American Mathematical Society

Volumn 24, Issue 1, 2011, Pages 1-28

The fundamental group of random 2-complexes

(3) Babson, Eric a Hoffman, Christopher b Kahle, Matthew c

a UNIVERSITY OF CALIFORNIA (United States)

b UNIVERSITY OF WASHINGTON (United States)

c STANFORD UNIVERSITY (United States)

Author keywords

Hyperbolic groups; Random groups

Indexed keywords

EID: 78651336344 PISSN: 08940347 EISSN: None Source Type: Journal
DOI: 10.1090/S0894-0347-2010-00677-7 Document Type: Article

Times cited : (76)

References (15)

1
- 11944253901
- Cambridge University Press, Cambridge, second edition, MR1864966 2002j:05132
- Béla Bollobás. Random graphs, volume 73 of Cambridge Studies in Advanced Mathematics. Cambridge University Press, Cambridge, second edition, 2001. MR1864966 (2002j:05132)
- (2001) Random Graphs, Volume 73 of Cambridge Studies in Advanced Mathematics
- Béla Bollobás¹

2
- 0009889408
- A short proof that a subquadratic isoperimetric inequality implies a linear one
- MR1322192 96b:20046
- B. H. Bowditch. A short proof that a subquadratic isoperimetric inequality implies a linear one. Michigan Math. J., 42 (1):103-107, 1995. MR1322192 (96b:20046)
- (1995) Michigan Math. J. , vol.42 , Issue.1 , pp. 103-107
- Bowditch, B.H.¹

3
- 0001540595
- On random graphs. I
- MR0120167 22:10924
- P. Erdos and A. Rényi. On random graphs. I. Publ. Math. Debrecen, 6:290-297, 1959. MR0120167 (22:10924)
- (1959) Publ. Math. Debrecen , vol.6 , pp. 290-297
- Erdos, P.¹ Rényi, A.²

4
- 13744252028
- Every monotone graph property has a sharp threshold
- MR1371123 97e:05172
- Ehud Friedgut and Gil Kalai. Every monotone graph property has a sharp threshold. Proc. Amer. Math. Soc., 124 (10):2993-3002, 1996. MR1371123 (97e:05172)
- (1996) Proc. Amer. Math. Soc. , vol.124 , Issue.10 , pp. 2993-3002
- Friedgut, E.¹ Kalai, G.²

5
- 0003195390
- Hyperbolic groups
- Springer, New York, MR919829 89e:20070
- M. Gromov. Hyperbolic groups. In Essays in group theory, volume 8 of Math. Sci. Res. Inst. Publ., pages 75-263. Springer, New York, 1987. MR919829 (89e:20070)
- (1987) Essays in Group Theory, Volume 8 of Math. Sci. Res. Inst. Publ. , pp. 75-263
- Gromov, M.¹

6
- 0002874575
- Asymptotic invariants of infinite groups
- Cambridge Univ. Press, Cambridge, MR1253544 95m:20041
- M. Gromov. Asymptotic invariants of infinite groups. In Geometric group theory, Vol. 2 (Sussex, 1991), volume 182 of London Math. Soc. Lecture Note Ser., pages 1-295. Cambridge Univ. Press, Cambridge, 1993. MR1253544 (95m:20041)
- (1993) Geometric Group Theory, Vol. 2 (Sussex, 1991), Volume 182 of London Math. Soc. Lecture Note Ser. , pp. 1-295
- Gromov, M.¹

7
- 0004193355
- Cambridge University Press, Cambridge, MR1867354 2002k:55001
- Allen Hatcher. Algebraic topology. Cambridge University Press, Cambridge, 2002. MR1867354 (2002k:55001)
- (2002) Algebraic Topology
- Hatcher, A.¹

8
- 33750833972
- The neighborhood complex of a random graph
- MR2293099 2008a:05247
- Matthew Kahle. The neighborhood complex of a random graph. J. Combin. Theory Ser. A, 114 (2):380-387, 2007. MR2293099 (2008a:05247)
- (2007) J. Combin. Theory Ser. A , vol.114 , Issue.2 , pp. 380-387
- Kahle, M.¹

9
- 62149114733
- Topology of random clique complexes
- MR2510573 2010h:05276
- Matthew Kahle. Topology of random clique complexes. Discrete Math., 309 (6):1658-1671, 2009. MR2510573 (2010h:05276)
- (2009) Discrete Math. , vol.309 , Issue.6 , pp. 1658-1671
- Kahle, M.¹

10
- 33749322505
- Homological connectivity of random 2-complexes
- MR2260850 2007i:55004
- Nathan Linial and Roy Meshulam. Homological connectivity of random 2-complexes. Combinatorica, 26 (4):475-487, 2006. MR2260850 (2007i:55004)
- (2006) Combinatorica , vol.26 , Issue.4 , pp. 475-487
- Linial, N.¹ Meshulam, R.²

11
- 67649109197
- Homological connectivity of random κ-dimensional complexes
- MR2504405 2010g:60015
- R. Meshulam and N. Wallach. Homological connectivity of random κ-dimensional complexes. Random Structures Algorithms, 34 (3):408-417, 2009. MR2504405 (2010g:60015)
- (2009) Random Structures Algorithms , vol.34 , Issue.3 , pp. 408-417
- Meshulam, R.¹ Wallach, N.²

12
- 23644447286
- Sociedade Brasileira de Matemática, Rio de Janeiro, MR2205306 2007e:20088
- Yann Ollivier. A January 2005 invitation to random groups, volume 10 of Ensaios Matemáticos [Mathematical Surveys]. Sociedade Brasileira de Matemática, Rio de Janeiro, 2005. MR2205306 (2007e:20088)
- (2005) A January 2005 Invitation to Random Groups, Volume 10 of Ensaios Matemáticos [Mathematical Surveys]
- Ollivier, Y.¹

13
- 0009949324
- An algorithm detecting hyperbolicity
- Amer. Math. Soc., Providence, RI, MR1364185 96k:20075
- P. Papasoglu. An algorithm detecting hyperbolicity. In Geometric and computational perspectives on infinite groups (Minneapolis, MN and New Brunswick, NJ, 1994), volume 25 of DIMACS Ser. Discrete Math. Theoret. Comput. Sci., pages 193-200. Amer. Math. Soc., Providence, RI, 1996. MR1364185 (96k:20075)
- (1996) Geometric and Computational Perspectives on Infinite Groups (Minneapolis, MN and New Brunswick, NJ, 1994), Volume 25 of DIMACS Ser. Discrete Math. Theoret. Comput. Sci. , pp. 193-200
- Papasoglu, P.¹

14
- 33646426398
- Topological characteristics of random triangulated surfaces
- MR2213112 2007d:52019
- Nicholas Pippenger and Kristin Schleich. Topological characteristics of random triangulated surfaces. Random Structures Algorithms, 28 (3):247-288, 2006. MR2213112 (2007d:52019)
- (2006) Random Structures Algorithms , vol.28 , Issue.3 , pp. 247-288
- Pippenger, N.¹ Schleich, K.²

15
- 0042853323
- Property (T) and Kazhdan constants for discrete groups
- MR1995802 2004m:20079
- A. Żuk. Property (T) and Kazhdan constants for discrete groups. Geom. Funct. Anal., 13 (3):643-670, 2003. MR1995802 (2004m:20079)
- (2003) Geom. Funct. Anal. , vol.13 , Issue.3 , pp. 643-670
- Zuk, A.¹

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