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Autors principals: Jentschura, U. D., Aksenov, S. V., Mohr, P. J., Savageau, M. A., Soff, G.
Format: Preprint
Publicat: 2002
Matèries:
Accés en línia:https://arxiv.org/abs/math/0202009
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author Jentschura, U. D.
Aksenov, S. V.
Mohr, P. J.
Savageau, M. A.
Soff, G.
author_facet Jentschura, U. D.
Aksenov, S. V.
Mohr, P. J.
Savageau, M. A.
Soff, G.
contents This work describes numerical methods that are useful in many areas: examples include statistical modelling (bioinformatics, computational biology), theoretical physics, and even pure mathematics. The methods are primarily useful for the acceleration of slowly convergent and the summation of divergent series that are ubiquitous in relevant applications. The computing time is reduced in many cases by orders of magnitude.
format Preprint
id arxiv_https___arxiv_org_abs_math_0202009
institution arXiv
publishDate 2002
record_format arxiv
spellingShingle Convergence Acceleration Techniques
Jentschura, U. D.
Aksenov, S. V.
Mohr, P. J.
Savageau, M. A.
Soff, G.
Numerical Analysis
Mathematical Physics
This work describes numerical methods that are useful in many areas: examples include statistical modelling (bioinformatics, computational biology), theoretical physics, and even pure mathematics. The methods are primarily useful for the acceleration of slowly convergent and the summation of divergent series that are ubiquitous in relevant applications. The computing time is reduced in many cases by orders of magnitude.
title Convergence Acceleration Techniques
topic Numerical Analysis
Mathematical Physics
url https://arxiv.org/abs/math/0202009