Projekte (Liste)

Nr. Antragsteller Projekttitel
1 Bender (Saarbrücken)
Bollhöfer (Braunschweig)
Validating Numerical Solutions of High-Dimensional Backward SDEs Arising from Finance
2 Creutzig (Darmstadt)
Dereich (Berlin)
Müller-Gronbach (Passau)
Ritter (Kaiserslautern)
Scheutzow (Berlin)
Constructive Quantization and Multilevel Algorithms for Quadrature of SDEs
3 Dahlke (Marburg)
Koordination des Schwerpunktprogramms "Mathematische Methoden zur Extraktion quantifizierbarer Information aus komplexen Systemen"
4 Dahlke (Marburg)
Maaß (Bremen)
Stevenson (Amsterdam)
Adaptive Wavelet Frame Methods for Operator Equations: Sparse Grids, Vector-Valued Spaces and Applications to Nonlinear Inverse Parabolic Problems
5 Dahlke (Marburg)
Ritter (Kaiserslautern)
Schilling (Dresden)
Adaptive Wavelet Methods for SPDEs
6 Dahmen (Aachen)
Kutyniok (Osnabrück)
Schwab (Zürich)
Numerical and Harmonic Analysis of Problems with Anisotropic Features, Directional Representation Systems and the Solution of Transport Equations
7 Ernst (Freiberg)
Starkloff (Zwickau)
Stochastic Galerkin Methods: Fundamentals and Algorithms
8 Garcke (Berlin)
Reinforcement Learning in a Continuous State Space
9 Grasedyck (Leipzig)
Alternative Black-Box Approximation of High-Dimensional Tensors
10 Griebel (Bonn)
Lower-Dimensional Principal Manifold Learning in Higher-Dimensional Data Spaces by Sparse Grid Methods
11 Hackbusch (Leipzig)
Schneider (Berlin)
Tensor Methods in Multi-Dimensional Spectral Problems with Particular Application in Electronic Structure Calculations
12 Holtz (Berlin)
The Linear Algebra of Compressed Sensing, with Applications to PDEs
13 Iske (Hamburg)
Plonka-Hoch (Duisburg)
Adaptive Approximation Algorithms for Sparse Data Representation
14 Jahnke (Karlsruhe)
Schütte (Berlin)
Numerical Methods for High-Dimensional Stochastic Reaction Networks
15 Kunis (Chemnitz)
Potts (Chemnitz)
Sparse Fast Fourier Transforms
16 Lorenz (Braunschweig)
Teschke (Neubrandenburg)
Sparsity and Compressed Sensing in Inverse Problems
17 Lubich (Tübingen)
Numerical Methods in Quantum Dynamics
18 Novak (Jena)
Computation of Weighted Integrals by Randomized Algorithms: The Metropolis Algorithm, Explicit Error Bounds and Improvements
19 Sickel (Jena)
Optimal Approximation of Tensor Products of Linear Operators
20 Kiesel (Ulm)
Urban (Ulm)
Adaptive Wavelet Methods for Structured Financial Products
21 Yserentant (Berlin)
Regularity, Complexity, and Approximability of Electronic Wavefunctions

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