#### Volume 13, issue 6 (2013)

 1 A Bartels, F T Farrell, W Lück, The Farrell–Jones conjecture for cocompact lattices in virtually connected Lie groups arXiv:1101.0469 2 A Bartels, W Lück, The Borel conjecture for hyperbolic and $\mathrm{CAT}(0)$–groups, Ann. of Math. 175 (2012) 631 MR2993750 3 A Bartels, W Lück, H Reich, The $K$–theoretic Farrell–Jones conjecture for hyperbolic groups, Invent. Math. 172 (2008) 29 MR2385666 4 A Bartels, W Lück, H Reich, H Rüping, $K$– and $L$–theory of group rings over $\mathrm{GL}_n(Z)$, to appear in Publ. Math. IHES arXiv:1204.2418 5 M Bestvina, N Brady, Morse theory and finiteness properties of groups, Invent. Math. 129 (1997) 445 MR1465330 6 T Farrell, X Wu, Farrell–Jones conjecture for the solvable Baumslag–Solitar groups arXiv:1304.4779 7 D F Holt, S Rees, Generalising some results about right-angled Artin groups to graph products of groups, J. Algebra 371 (2012) 94 MR2975389 8 P Kühl, Isomorphismusvermutungen und $3$–Mannigfaltigkeiten arXiv:0907.0729 9 W Lück, H Reich, The Baum–Connes and the Farrell–Jones conjectures in $K$– and $L$–theory, from: "Handbook of $K$–theory, Vol. 1, 2" (editors E M Friedlander, D R Grayson), Springer (2005) 703 MR2181833 10 J P Serre, Trees, Springer Monographs in Mathematics 9, Springer (2003) MR1954121