Takip et
Folkmar Bornemann
Folkmar Bornemann
Professor of Mathematics, Technische Universität München, Germany
tum.de üzerinde doğrulanmış e-posta adresine sahip - Ana Sayfa
Başlık
Alıntı yapanlar
Alıntı yapanlar
Yıl
Scientific computing with ordinary differential equations
P Deuflhard, F Bornemann
Springer Science & Business Media, 2012
1352*2012
The cascadic multigrid method for elliptic problems
FA Bornemann, P Deuflhard
Numerische Mathematik 75, 135-152, 1996
3291996
On the numerical evaluation of Fredholm determinants
F Bornemann
Mathematics of Computation 79 (270), 871-915, 2010
3252010
Fast image inpainting based on coherence transport
F Bornemann, T März
Journal of Mathematical Imaging and Vision 28, 259-278, 2007
3052007
Adaptive multivlevel methods in three space dimensions
F Bornemann, B Erdmann, R Kornhuber
International journal for numerical methods in engineering 36 (18), 3187-3203, 1993
2481993
The SIAM 100-digit challenge: a study in high-accuracy numerical computing
F Bornemann, D Laurie, S Wagon, J Waldvogel
Society for Industrial and Applied Mathematics, 2004
219*2004
A posteriori error estimates for elliptic problems in two and three space dimensions
FA Bornemann, B Erdmann, R Kornhuber
SIAM journal on numerical analysis 33 (3), 1188-1204, 1996
2141996
A basic norm equivalence for the theory of multilevel methods
F Bornemann, H Yserentant
Numerische Mathematik 64, 455-476, 1993
1891993
Homogenization in time of singularly perturbed mechanical systems
F Bornemann
Springer, 1998
173*1998
Quantum‐classical molecular dynamics as an approximation to full quantum dynamics
FA Bornemann, P Nettesheim, C Schütte
The Journal of chemical physics 105 (3), 1074-1083, 1996
1701996
On the numerical evaluation of distributions in random matrix theory: a review
F Bornemann
arXiv preprint arXiv:0904.1581, 2009
1462009
Finite-element discretization of static Hamilton-Jacobi equations based on a local variational principle
F Bornemann, C Rasch
Computing and Visualization in Science 9, 57-69, 2006
1222006
An adaptive multilevel approach to parabolic equations I. General theory and 1D implementation
FA Bornemann
IMPACT of Computing in Science and Engineering 2 (4), 279-317, 1990
1221990
The chebop system for automatic solution of differential equations
TA Driscoll, F Bornemann, LN Trefethen
BIT Numerical Mathematics 48, 701-723, 2008
1182008
PRIMES is in P: a breakthrough for" Everyman"
F Bornemann
NOTICES-AMERICAN MATHEMATICAL SOCIETY 50 (5), 545-553, 2003
90*2003
A mathematical investigation of the Car-Parrinello method
FA Bornemann, C Schütte
Numerische Mathematik 78 (3), 359-376, 1998
821998
An adaptive multilevel approach to parabolic equations: Ii. variable-order time discretization based on a multiplicative error correction
FA Bornemann
IMPACT of Computing in Science and Engineering 3 (2), 93-122, 1991
801991
An adaptive multilevel approach to parabolic equations III. 2D error estimation and multilevel preconditioning
FA Bornemann
IMPACT of Computing in Science and Engineering 4 (1), 1-45, 1992
791992
Accuracy and stability of computing high-order derivatives of analytic functions by Cauchy integrals
F Bornemann
Foundations of Computational Mathematics 11, 1-63, 2011
772011
Homogenization of Hamiltonian systems with a strong constraining potential
FA Bornemann, C Schütte
Physica D: Nonlinear Phenomena 102 (1-2), 57-77, 1997
731997
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Makaleler 1–20