Algebraic & Geometric Topology Volume 6, issue 2 (2006)

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ISSN 1472-2739 (online)

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A geometric proof that $\mathrm{SL}_2(\mathbb{Z}[t,t^{-1}])$ is not finitely presented

Kai-Uwe Bux and Kevin Wortman

Algebraic & Geometric Topology 6 (2006) 839–852

DOI: 10.2140/agt.2006.6.839

Bibliography

1	M Bestvina, N Brady, Morse theory and finiteness properties of groups, Invent. Math. 129 (1997) 445 MR1465330
2	A Borel, J P Serre, Corners and arithmetic groups, Comment. Math. Helv. 48 (1973) 436 MR0387495
3	K S Brown, Finiteness properties of groups, J. Pure Appl. Algebra 44 (1987) 45 MR885095
4	K U Bux, K Wortman, Finiteness properties of arithmetic groups over function fields, Invent. Math. (to appear) arXiv:math.GR/0408229
5	S Krstić, J McCool, The non-finite presentability of IA(F₃) and GL₂(ℤ[t,t⁻¹]), Invent. Math. 129 (1997) 595 MR1465336
6	S Krstić, J McCool, Presenting GL_n(k⟨T⟩), J. Pure Appl. Algebra 141 (1999) 175 MR1706364
7	J P Serre, Trees, Springer (1980) MR607504
8	U Stuhler, Homological properties of certain arithmetic groups in the function field case, Invent. Math. 57 (1980) 263 MR568936
9	A A Suslin, The structure of the special linear group over rings of polynomials, Izv. Akad. Nauk SSSR Ser. Mat. 41 (1977) 235, 477 MR0472792