# Arthur Bartels

German mathematician

## Arthur Bartels's AcademicInfluence.com Rankings

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Mathematics

## Why Is Arthur Bartels Influential?

(Suggest an Edit or Addition)According to Wikipedia, Arthur Bartels is a German mathematician. After completing his Abitur in Wiesbaden and then Zivildienst , Bartels studied mathematics from 1992 at the University of Mainz and the University of Manchester with Diplom in Mainz in 1997 under Matthias Kreck with Diplom thesis Morsetheorie und Faserbündel über den Kreis . Bartels received his PhD in 1999 under the direction of Peter Teichner at the University of California, San Diego with doctoral thesis Link homotopy in codimension 2. As a postdoc Bartels was at the University of Münster, where he habilitated in 2005 and was an assistant. He became in 2007 a lecturer at Imperial College London and in 2008 a full professor at the University of Münster.

## Arthur Bartels's Published Works

### Published Works

- The Borel Conjecture for hyperbolic and CAT(0)-groups (2009) (186)
- The K-theoretic Farrell–Jones conjecture for hyperbolic groups (2007) (143)
- Rechtsfolgen zunehmender Fahrzeugautomatisierung (2012) (108)
- On the Farrell–Jones Conjecture and its applications (2007) (70)
- On the Isomorphism Conjecture in algebraic K -theory (2001) (66)
- Coefficients for the Farrell¿Jones Conjecture (2005) (64)
- The Farrell-Jones Conjecture for cocompact lattices in virtually connected Lie groups (2011) (61)
- On the domain of the assembly map in algebraic k-theory (2003) (60)
- Squeezing and Higher Algebraic K-Theory (2003) (56)
- Isomorphism Conjecture for homotopy K-theory and groups acting on trees (2004) (55)
- Dualizability and index of subfactors (2011) (50)
- Equivariant covers for hyperbolic groups (2006) (46)
- The Farrell–Jones Conjecture for mapping class groups (2016) (44)
- Conformal nets I: coordinate-free nets (2013) (41)
- K- and L-theory of group rings over GLn(Z) (2012) (40)
- Inheritance of isomorphism conjectures under colimits (2007) (39)
- All two dimensional links are null homotopic (1999) (34)
- Coarse flow spaces for relatively hyperbolic groups (2015) (32)
- Induction Theorems and Isomorphism Conjectures for K- and L-Theory (2004) (30)
- On the K-theory of groups with finite asymptotic dimension (2006) (30)
- Geodesic flow for CAT.0/-groups (2010) (30)
- On hyperbolic groups with spheres as boundary (2009) (29)
- On Proofs of the Farrell–Jones Conjecture (2012) (28)
- On the Farrell-Jones conjecture for higher algebraic -theory (2003) (27)
- Conformal Nets II: Conformal Blocks (2014) (27)
- The Farrell–Hsiang method revisited (2011) (20)
- Conformal nets III: fusion of defects (2013) (17)
- On crossed product rings with twisted involutions, their module categories and L-theory (2007) (17)
- Conformal nets and local field theory (2009) (14)
- Conformal nets IV: The 3-category (2016) (13)
- Fusion of defects (2019) (7)
- Higher dimensional links are singular slice (2001) (5)
- Conformal Nets II: Conformal Blocks (2017) (5)
- Vanishing of Nil-terms and negative K-theory for additive categories (2020) (3)
- A FOLIATED SQUEEZING THEOREM FOR GEOMETRIC MODULES (2003) (2)
- Controlling boundedness for live Petri nets (2017) (1)
- K-THEORY AND ACTIONS ON EUCLIDEAN RETRACTS (2017) (1)
- Erratum to On the K-theory of groups with finite asymptotic dimension (J. reine angew. Math. 612 (2007), 35–57) (2017) (1)
- Conformal Nets V: Dualizability (2019) (1)
- Mathematisches Forschungsinstitut Oberwolfach Manifold Perspectives (2009) (0)
- The Farrell–Hsiang method revisited (2011) (0)
- A pr 2 00 0 ALL TWO DIMENSIONAL LINKS ARE NULL HOMOTOPIC (2000) (0)
- On the algebraic K-theory of Hecke algebras (2022) (0)
- K- and L-theory of group rings over GLn(Z) (2013) (0)
- 1 4 O ct 2 01 8 THE FARRELL-JONES CONJECTURE FOR MAPPING CLASS GROUPS (2018) (0)
- Topologische Starrheit und Gruppenringe (2009) (0)
- The Farrell–Jones Conjecture for mapping class groups (2019) (0)
- Follow-Up-Workshop on Algebraic K-theory of elliptic cohomology (2022) (0)
- Implementierung eines externen Dosimetrie-Audits für die helikale Tomotherapie (ESTRO Arbeitsgruppe Helikale Tomotherapie) (2008) (0)

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