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[13] P. V. M. Blagojević, W. Lück, and G. M. Ziegler. On highly regular embeddings.arXiv:1305.7483v1 [math.AT], 2013.[14] J. F. Davis and W. Lück. The topological K-theory of certain crystallographicgroups. Journal of Non-Commutative Geometry, 7:373–431, 2013.[15] J. Dubois, S. Friedl, and W. Lück. Three flavors of twisted knot invariants.in preparation, 2014.[16] S. Echterhoff, W. Lück, C. Philipps, and S. Walters. The structure ofcrossed products of irrational rotation algebras by finite subgroups ofsl 2 (Ϝ). Preprintreihe SFB 478 — Geometrische Strukturen in der Mathematik,Heft 435, Münster, arXiv:math.OA/0609784, to appear in Crelle’sJournal für reine und angewandte Mathematik, 2006.[17] M. Ershov and W. Lück. The first l 2 -Betti number and approximation inarbitrary characteristics. arXiv:1206.0474 [math.GR], to appear in Documenta,2012.[18] F. T. Farrell, W. Lück, and W. Steimle. Obstructions to fibering a manifold.Geom. Dedicata, 148:35–69, 2010.[19] T. Fiore and W. Lück. Waldhausen additivity: Classical and quasicategorical.Preprint, arXiv:1207.6613v1 [math.AT], 2012.[20] T. M. Fiore, W. Lück, and R. Sauer. Euler characteristics of categories andhomotopy colimits. Doc. Math., 16:301–354, 2011.[21] T. M. Fiore, W. Lück, and R. Sauer. Finiteness obstructions and Eulercharacteristics of categories. Adv. Math., 226(3):2371–2469, 2011.[22] M. Joachim and W. Lück. Topological K-(co-)homology of classifyingspaces of discrete groups. A&GT, 13:1–34, 2013.[23] H. Kammeyer, W. Lück, and H. Rüping. The Farrell-Jones Conjecturefor arbitrary lattices in virtually connected Lie groups. Preprint,arXiv:1401.0876 [math.KT], 2014.[24] H. Koch and W. Lück. On the spectral density function of the Laplacian of agraph’. Preprint, arXiv:1205.2321v2 [math.CO], to appear in ExpositionesMathematicae, 2012.[25] M. Kreck and W. Lück. The Novikov conjecture: Geometry and algebra,volume 33 of Oberwolfach Seminars. Birkhäuser Verlag, Basel, 2005.[26] M. Kreck and W. Lück. Topological rigidity for non-aspherical manifolds.Pure and Applied Mathematics Quarterly, 5 (3):873–914, 2009. special issuein honor of Friedrich Hirzebruch.[27] M. Kreck, W. Lück, and P. Teichner. Counterexamples to the Kneserconjecture in dimension four. Comment. Math. Helv., 70(3):423–433, 1995.10
[28] M. Kreck, W. Lück, and P. Teichner. Stable prime decompositions of fourmanifolds.In Prospects in topology (Princeton, NJ, 1994), pages 251–269.Princeton Univ. Press, Princeton, NJ, 1995.[29] M. Langer and W. Lück. On the group cohomology of the semi-directproduct Z n ⋊ ρ Z/m and a conjecture of Adem-Ge-Pan-Petrosyan. J. PureAppl. Algebra, 216:1318–1339, 2012.[30] M. Langer and W. Lück. Topological K-theory of the group C ∗ -algebra ofa semi-direct product Z n ⋊ Z/m for a free conjugation action. J. Topol.Anal., 4(2):121–172, 2012.[31] X. Li and W. Lück. K-theory for ring C ∗ -algebras – the case of numberfields with higher roots of unity. Journal of Topology and Analysis 4 (4),pages 449–479, 2012.[32] P. Linnell, W. Lück, and R. Sauer. The limit of F p -Betti numbers of atower of finite covers with amenable fundamental groups. Proc. Amer.Math. Soc., 139(2):421–434, 2011.[33] J. Lott and W. Lück. L 2 -topological invariants of 3-manifolds. Invent.Math., 120(1):15–60, 1995.[34] W. Lück. Transformation groups and algebraic K-theory, volume 1408 ofLecture Notes in Mathematics. Springer-Verlag, Berlin, 1989.[35] W. Lück. Analytic and topological torsion for manifolds with boundaryand symmetry. J. Differential Geom., 37(2):263–322, 1993.[36] W. Lück. Approximating L 2 -invariants by their finite-dimensional analogues.Geom. Funct. Anal., 4(4):455–481, 1994.[37] W. Lück. L 2 -Betti numbers of mapping tori and groups. Topology,33(2):203–214, 1994.[38] W. Lück. L 2 -torsion and 3-manifolds. In Low-dimensional topology(Knoxville, TN, 1992), pages 75–107. Internat. Press, Cambridge, MA,1994.[39] W. Lück. Dimension theory of arbitrary modules over finite von Neumannalgebras and L 2 -Betti numbers. I. Foundations. J. Reine Angew. Math.,495:135–162, 1998.[40] W. Lück. Dimension theory of arbitrary modules over finite von Neumannalgebras and L 2 -Betti numbers. II. Applications to Grothendieck groups,L 2 -Euler characteristics and Burnside groups. J. Reine Angew. Math.,496:213–236, 1998.[41] W. Lück. The type of the classifying space for a family of subgroups. J.Pure Appl. Algebra, 149(2):177–203, 2000.11
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