Pro-p groups of positive deficiency

Bulletin of the London Mathematical Society

Volumn 40, Issue 6, 2008, Pages 1065-1069

  Hillman, Jonathan A ^a   Schmidt, Alexander ^b  

^a UNIVERSITY OF SYDNEY   (Australia)

^b UNIVERSITY OF REGENSBURG   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 58149121116     PISSN: 00246093     EISSN: 14692120     Source Type: Journal    
DOI: 10.1112/blms/bdn089     Document Type: Article

References (14)

1. B. BAUMSLAG AND S. J. PRIDE, 'Groups with two more generators than relators', J. London Math. Soc. 17 (1978) 425-426.
2. D. H. GOTTLIEB, 'A certain subgroup of the fundamental group', Amer. J. Math. 87 (1965) 840-856.
3. J. A. HILLMAN, 'Deficiencies of lattices in connected Lie groups', Bull. Austral Math. Soc. 65 (2002) 393-397.
4. J. A. HILLMAN, Four-manifolds, geometries and knots, Geometry and Topology Monograph 5, Geometry and Topology Publications (University of Warwick, Coventry, 2002), Revision 2007.
5. U. JANNSEN, 'The splitting of the Hochschild-Serre spectral sequence for a product of groups', Canad. Math. Bull. 33 (1990) 181-183.
6. D. H. KOCHLOUKOVA, 'On a conjecture of E. Rapaport Strasser about knot-like groups and its pro-p version', J. Pure App. Algebra 204 (2006) 536-554.
7. 2 - invariants: theory and applications to geometry and K-theory. Ergebnisse der Mthematic and ihrer Grenzgebiete (3) 44 (Springer, Berlin, 2002).
8. K. MURASUGI, 'On the centre of the group of a link'. Proc. Amor. Math. Soc. 16 (1965) 1052-1057.
9. H. NAKAMURA, 'On the pro-p Gottlieb theorem', Proc. Japan Acad. Math. Sci. 68 (1992) 279-282.
10. J. NEUKIRCH, A. SCHMIDT AND K. WINGBERG, Cohomology of number fields, 2nd edn, Grund Iehren der Mathematicshen Wissenschaften 323 (Springer, Berlin, 2008).
11. A. PLETCH, 'Profinite duality groups, I', J. Pure Appl. Algebra 16 (1980) 55-74.
12. D. S. ROBINSON, A course in the theory of groups, Graduate Texts in Mathematics 80 (Springer, Berlin, 1982).
13. N. S. ROMANOVSKH, 'Free subgroups of finitely-presented groups', Algebra Logic 16 (1977) 62-68.
14. E. ZELMANOV, 'On groups satisfying the Golod-Shafarevich condition', New horizons in pro-p groups (ed. M. Du Sautoy, D. Segal and A. Shalev; Birkhäuser, Boston, 2000), 223-232.