Asymptotic expansions of exp-log functions

Daniel Richardson; Bruno Salvy; John Shackell; Joris Van der Hoeven

doi:10.1145/236869.237089

Asymptotic expansions of exp-log functions

Daniel Richardson
, Bruno Salvy
, John Shackell
, Joris Van der Hoeven

University of Bath

Résultats de recherche: Contribution à une conférence › Papier › Revue par des pairs

Résumé

We give an algorithm to compute asymptotic expansions of exp-log functions. This algorithm automatically computes the necessary asymptotic scale and does not suffer from problems of indefinite cancellation. In particular, an asymptotic equivalent can always be computed for a given exp-log function.

langue originale	Anglais
Pages	309-313
Nombre de pages	5
Les DOIs	https://doi.org/10.1145/236869.237089
état	Publié - 1 janv. 1996
Modification externe	Oui
Evénement	Proceedings of the 1996 International Symposium on Symbolic and Algebraic Computation, ISSAC 96 - Zurich, Switz Durée: 24 juil. 1996 → 26 juil. 1996

Une conférence

Une conférence	Proceedings of the 1996 International Symposium on Symbolic and Algebraic Computation, ISSAC 96
La ville	Zurich, Switz
période	24/07/96 → 26/07/96

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10.1145/236869.237089

Contient cette citation

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title = "Asymptotic expansions of exp-log functions",

abstract = "We give an algorithm to compute asymptotic expansions of exp-log functions. This algorithm automatically computes the necessary asymptotic scale and does not suffer from problems of indefinite cancellation. In particular, an asymptotic equivalent can always be computed for a given exp-log function.",

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AU - Shackell, John

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N2 - We give an algorithm to compute asymptotic expansions of exp-log functions. This algorithm automatically computes the necessary asymptotic scale and does not suffer from problems of indefinite cancellation. In particular, an asymptotic equivalent can always be computed for a given exp-log function.

AB - We give an algorithm to compute asymptotic expansions of exp-log functions. This algorithm automatically computes the necessary asymptotic scale and does not suffer from problems of indefinite cancellation. In particular, an asymptotic equivalent can always be computed for a given exp-log function.

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DO - 10.1145/236869.237089

M3 - Paper

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EP - 313

T2 - Proceedings of the 1996 International Symposium on Symbolic and Algebraic Computation, ISSAC 96

Y2 - 24 July 1996 through 26 July 1996

ER -

Asymptotic expansions of exp-log functions

Résumé

Une conférence

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