Ph.D. Thesis
Adaptive Algorithms
for Deterministic and Stochastic Differential Equations
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Abstract
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Introduction
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K.-S. Moon, A. Szepessy, R. Tempone, G. E. Zouraris
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A variational principle for adaptive approximation of ordinary differential equations
Numerische Mathematik; DOI 10.1007/s00211-003-0467-8
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K.-S. Moon, A. Szepessy, R. Tempone, G. E. Zouraris
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Convergence rates for adaptive approximation of ordinary differential equations
Numerische Mathematik; DOI 10.1007/s00211-003-0466-9
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K.-S. Moon, E. von Schwerin, A. Szepessy, R. Tempone
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Convergence rates for an adaptive dual weighted residual
finite element algorithm
Presented in "Multiscale Modelling, Multiresolution and Adaptivity"
(Newton Inst., Cambridge),
April 7-11, 2003.
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K.-S. Moon, A. Szepessy, R. Tempone, G. E. Zouraris
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Convergence rates for adaptive weak approximation of stochastic
differential equations
Presented in "First SIAM-EMS conference Applied Mathematics in our Changing World" (Berlin),
Sep. 2001.
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K.-S. Moon
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Adaptive Monte Carlo algorithms for stopped diffusion
Presented in "SDEs and SPDEs : Numerical Methods and Applications" (Edinburgh), 31 March-4 April 2003.
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