| P-adic reconstruction of rational numbers |
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ACM SIGSAM Bulletin
archive
Volume 16 , Issue 2 (May 1982)
table of contents
Pages: 2 - 3
Year of Publication: 1982
ISSN:0163-5824
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Downloads (6 Weeks): 2, Downloads (12 Months): 27, Citation Count: 14
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ABSTRACT
In a recent paper, Wang [1981] introduces a p-adic algorithm for the construction of partial fraction decompositions. This differs from the usual p-adic algorithms for factorisation or the computation of greatest common divisors ([Wang, 1978], [Wang, 1980], [Moore & Norman, 1981]) in that the p-adic image is used to reconstruct rational numbers, rather than integers.
REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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Hardy & Wright, 1979, Hardy, G. H. & Wright, E. M., An Introduction to the Theory of Numbers (5th. ed.). Clarendon Press, Oxford, 1979.
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Wang, 1978, Wang, P. S., An Improved Multivariable Polynomial Factorising Algorithm. Math. Comp. 32(1978) pp. 1215--1231. Zbl. 388.10035.
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CITED BY 14
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Ziming Li , István Nemes, A modular algorithm for computing greatest common right divisors of Ore polynomials, Proceedings of the 1997 international symposium on Symbolic and algebraic computation, p.282-289, July 21-23, 1997, Kihei, Maui, Hawaii, United States
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J. A. Abbott , R. J. Bradford , J. H. Davenport, The Bath algebraic number package, Proceedings of the fifth ACM symposium on Symbolic and algebraic computation, p.250-253, July 21-23, 1986, Waterloo, Ontario, Canada
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