Daniel Grieser

Daniel Grieser (born August 14, 1964 in Berlin ) is a German mathematician . He is Professor of Analysis at the Institute for Mathematics at the University of Oldenburg . Since January 1st, 2015 he has been a board member of the German Mathematicians Association .

life and work

1983-1988 Daniel Grieser studied mathematics and a minor in physics at the Free University of Berlin . This was followed by graduate studies at the Massachusetts Institute of Technology and at the University of California, Los Angeles from 1988 to 1992 . Grieser received his doctorate (Ph.D.) from the University of California in Los Angeles with Christopher Sogge ( Bounds for Eigenfunctions and Spectral Projections of the Laplacian Near Concave Boundaries ) in 1992 . ${\ displaystyle L ^ {p}}$

He was a CLE Moore Instructor at the Massachusetts Institute of Technology from 1992 to 1995 . In 1995 and 1996 Grieser worked at the Mathematical Sciences Research Institute at the University of California, Berkeley . From 1996 to 2002 he was a research assistant at the Humboldt University in Berlin, where he completed his habilitation in 2001 ( problems in singular analysis ). From 2002 to 2005 he was a Heisenberg fellow of the German Research Foundation.

Editor with Juan Gil and Matthias Lesch: Approaches to Singular Analysis. A volume of advances in Partial Differential Equations , Basel, Birkhäuser Verlag, 2001.
Editor with Stefan Teufel and Andras Vasy: Microlocal Methods in Mathematical Physics and Global Analysis , Basel, Birkhäuser Verlag, 2012.
Mathematical problem solving and proofs , Wiesbaden, Springer Spectrum, 2013, 2nd edition 2017.
Analysis I , Wiesbaden, Springer Spectrum, 2015.

Some essays:

with Martin Aigner and Paul Erdős : On the representing number of intersecting families , Arch.Math., 49 (1987), 114-118.
with D. Jerison: Asymptotics of the first nodal line of a convex domain , Inventiones Math., 125 (1996), 197-219, doi : 10.1007 / s002220050073 .
Basics of the b-calculus in Approaches to Singular Analysis , Basel, Birkhäuser Verlag 2001
About eigenvalues, integrals and : The idea of the trace formula ${\ displaystyle \ pi ^ {2} / 6}$ , Math. Sem.ber., 54 (2007), 199–217.
Basic ideas of the Galois theory: A short introduction for those interested (almost) without prior knowledge , commemorative publication for Michael Neubrand on his 60th birthday. Franzbecker publishing house, 2007.
Spectra of graph neighborhoods and scattering , Proc. London Math. Soc., 97: 718-752 (2008).
with S. Maronna: Hearing the shape of a triangle , Notices of the AMS, 60 (2013), 1440-1447.