Michael Griebel
Michael Griebel
Michael Griebel
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<strong>Michael</strong> <strong>Griebel</strong><br />
Date of birth: 13 Jan 1960<br />
Academic career<br />
1979–1985 Studies of Computer Science and Mathematics,<br />
TU München<br />
1985 Diplom in Computer Science, TU München, Advisor:<br />
F.L.Bauer<br />
1985–1990 Wissenschaftlicher Angestellter at the Institute<br />
for Informatics, TU München<br />
1989 PhD in Computer Science, TU München, Advisor:<br />
C. Zenger<br />
1990–1993 Wissenschaftlicher Assistent (C1) at the Institute<br />
for Informatics, TU München<br />
1993 Habilitation in Computer Science, TU München,<br />
Advisor: C. Zenger<br />
1994–1995 Wissenschaftlicher Oberassistent (C2) at the<br />
Institute for Informatics, TU München<br />
1995 Venia Legendi in Computer Science, TU<br />
München<br />
1995–1995 Priv.Doz. at the Institute for Informatics, TU<br />
München<br />
1996– Professor (C4) of Scientific Computing and Numerical<br />
Simulation, Bonn University<br />
2003– Director of the Institute for Numerical Simulation,<br />
Bonn University<br />
2010– Director of Fraunhofer-Institute for Algorithms<br />
and Scientific Computing (SCAI)<br />
Offers<br />
1995 C4 professorship in numerical mathematics, Düsseldorf<br />
1998 C4 professorship in simulation of large systems, Stuttgart<br />
1998 Research position at the Lawrence Livermore National Laboratory, California<br />
2002 C4 professorship in technomathematics, Kaiserslautern University joint with leading<br />
position at the Fraunhofer-Institut for Techno- und Wirtschaftsmathematik<br />
Invited Lectures
2001 First SIAM-EMS Conference on Applied Mathematics in Our Changing World,<br />
Berlin<br />
2002 SIAM 50th Anniversary Meeting, Philadelphia<br />
2003 Numerical Methods in Computational Mechanics, Purdue<br />
2004 Modern Computational Methods in Applied Mathematics (MCM), Bedlewo<br />
2005 Foundations of Computational Mathematics (FoCM), Santander, and High-<br />
Dimensional Partial Differential Equations in Science and Engineering, Montreal<br />
2006 International Congress on the Applications of Mathematics, Santiago de Chile<br />
2006 World Congress on Computational Mechanics, Los Angeles<br />
2006 International Congress of Mathematicians, Madrid<br />
2006 Numerical Methods in Finance. An Amamef Conference<br />
2007 ENUMATH, Graz<br />
2007 European Postgraduate Fluid Dynamics Conference<br />
2008 IUTAM, Symposium on Modeling Nanomaterials and Nanosystems, Aalborg<br />
2008 Summer School on Nanotechnology and Mathematics, Santiago de Compostela<br />
2009 Algorithms and Complexity for Continuous Problems, Dagstuhl<br />
2010 Zurich Summer School, Sparse Tensor Discretizations of High-Dimensional Problems<br />
Editorships<br />
Numerische Mathematik (Managing Editor); Springer Lecture Notes in Computational Science<br />
and Engineering; Springer Texts in Computational Science and Engineering; SIAM Multiscale<br />
Modeling and Simulation.<br />
Research Area J A main focus of research is the approximation of high-dimensional functions<br />
and the solution of partial differential equations in high dimensions. Also, data analysis problems<br />
are of interest here. Our central tool in this respect is the dimension-adaptive sparse grid<br />
method and its generalizations. Another focus is the development of efficient numerical methods<br />
for the treatment of two-phase-flow problems and for the simulation of materials on the<br />
atomistic and the continuous scale with special emphazise to nano-techology. Finally, adaptive<br />
discretizations for partial differential equations, multi-level solvers of the arising linear systems<br />
and their parallelisation are under investigation.<br />
Selected PhD students<br />
Frank Kiefer (2001), now Programmdirektor at DFG; Jochen Garcke (2004), now Nachwuchsgruppenleiter<br />
TU Berlin; Jan Hamaekers (2009), now Department Head at Fraunhofer SCAI.<br />
Habilitations<br />
Gerhard Zumbusch (2001), now Professor Jena; Thomas Gerstner (2007), now Professor<br />
Frankfurt; Marc Alexander Schweitzer (2008), now Professor Stuttgart.<br />
Selected publications<br />
[BG04] BUNGARTZ, Hans-Joachim ; GRIEBEL, <strong>Michael</strong>: Sparse grids. In: Acta Numer. 13 (2004), S. 147–269. –<br />
ISSN 0962–4929<br />
[BG09] BRAUN, Jürgen ; GRIEBEL, <strong>Michael</strong>: On a constructive proof of Kolmogorov’s superposition theorem. In:<br />
Constr. Approx. 30 (2009), Nr. 3, S. 653–675. – ISSN 0176–4276<br />
[GG03] GERSTNER, T. ; GRIEBEL, M.: Dimension-adaptive tensor-product quadrature. In: Computing 71 (2003),<br />
Nr. 1, S. 65–87. – ISSN 0010–485X<br />
[GH10a] GRIEBEL, M. ; HAMAEKERS, J.: Tensor Product Multiscale Many-Particle Spaces with Finite-Order Weights<br />
for the Electronic Schrödinger Equation. In: Zeitschrift für Physikalische Chemie 224 (2010), S. 527–543<br />
[GH10b] GRIEBEL, <strong>Michael</strong> ; HOLTZ, Markus: Dimension-wise integration of high-dimensional functions with applications<br />
to finance. In: J. Complexity 26 (2010), Nr. 5, S. 455–489. – ISSN 0885–064X<br />
[GK09] GRIEBEL, M. ; KNAPEK, S.: Optimized general sparse grid approximation spaces for operator equations.<br />
In: Math. Comp. 78 (2009), Nr. 268, S. 2223–2257. – ISSN 0025–5718
[GO95]<br />
[GO07]<br />
[Gri94]<br />
[Gri06]<br />
[GW06]<br />
GRIEBEL, M. ; OSWALD, P.: On the abstract theory of additive and multiplicative Schwarz algorithms. In:<br />
Numer. Math. 70 (1995), S. 163–180. – Also as SFB-Report 342/6/93 A, Institut für Informatik, Technische<br />
Universität München, 1993<br />
GRIEBEL, M. ; OELTZ, D.: A sparse grid space-time discretization scheme for parabolic problems. In:<br />
Computing 81 (2007), Nr. 1, S. 1–34. – ISSN 0010–485X<br />
GRIEBEL, <strong>Michael</strong>: Multilevel algorithms considered as iterative methods on semidefinite systems. In:<br />
SIAM J. Sci. Comput. 15 (1994), Nr. 3, S. 547–565. – ISSN 1064–8275. – Iterative methods in numerical<br />
linear algebra (Copper Mountain Resort, CO, 1992)<br />
GRIEBEL, <strong>Michael</strong>: Sparse grids and related approximation schemes for higher dimensional problems.<br />
In: Foundations of computational mathematics, Santander 2005 Bd. 331. Cambridge : Cambridge Univ.<br />
Press, 2006, S. 106–161<br />
GRIEBEL, M. ; WOZNIAKOWSKI, H.: On the optimal convergence rate of universal and non-universal algorithms<br />
for multivariate integration and approximation. In: Mathematics of Computation 75(255) (2006), S.<br />
1259–1286