Ulrich Bunke

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Ulrich Bunke (born December 25, 1963 in Berlin ) is a German mathematician.

Ulrich Bunke, Oberwolfach 2011

Live and act

Bunke is the son of Helga Königsdorf and Olaf Bunke and nephew of Tamara Bunke . He first studied physics from 1982 at the Humboldt University in Berlin with a diploma in statistical physics from Werner Ebeling in 1989. He received his doctorate in 1991 from the University of Greifswald with Jürgen Eichhorn on the subject of spectral theory of Dirac operators on open manifolds . In 1991/92 he was a visiting scientist at the Max Planck Institute for Mathematics in Bonn. He completed his habilitation in 1995 at the Humboldt University in Berlin with a thesis on the bonding formula of the invariant.

In 1996 Bunke became professor at the University of Göttingen ; since 2007 he has held a professorship at the University of Regensburg . He is the spokesman for the Graduate School “Curvature, Cycles and Cohomology”.

Ulrich Bunke deals with differential geometry , topology and global analysis .

Fonts

  • On the topological contents of η-invariants , Geom. Top. 21 (2017), 1285-1385.
  • (with Niko Naumann): Secondary invariants for string bordism and topological modular forms. Bull. Sci. Math. 138 (2014), no.8, 912-970
  • (with Thomas Schick ): Smooth K-theory. Astérisque No. 328: 45-135 (2010). ISBN 978-2-85629-289-1
  • (with Thomas Schick): Uniqueness of smooth extensions of generalized cohomology theories. J. Topol. 3 (2010), no. 1, 110-156
  • Index theory, eta forms, and Deligne cohomology , Memoirs American Mathematical Society 198 (2009), no. 928. ISBN 978-0-8218-4284-3
  • (with Martin Olbrich): Group cohomology and the singularities of the Selberg zeta function associated to a Kleinian group. Ann. of Math. (2) 149 (1999) no. 2, 627-689.
  • (with Martin Olbrich): Gamma-cohomology and the Selberg zeta function. J. Reine Angew. Math. 467: 199-219 (1995).
  • (with Martin Olbrich): Selberg zeta and theta functions: a differential operator approach , Berlin, Akademie Verlag (1995). ISBN 3-05-501690-4
  • On the gluing problem for the η-invariant. J. Differential Geom. 41 (1995) no. 2, 397-448.

Web links

Individual evidence

  1. CV (PDF file; 427 kB)
  2. ^ Mathematics Genealogy Project