The original paper is in English. Non-English content has been machine-translated and may contain typographical errors or mistranslations. ex. Some numerals are expressed as "XNUMX".
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The original paper is in English. Non-English content has been machine-translated and may contain typographical errors or mistranslations. Copyrights notice
Depuis l’invention du schéma RSA, de nombreux schémas de chiffrement et de signature à clé publique basés sur le caractère insoluble de la factorisation d’entiers ont été proposés. La plupart emploient des entiers de la forme N = p
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Koji CHIDA, Shigenori UCHIYAMA, Taiichi SAITO, "A New Factoring Method of Integers N=pr q for Large r" in IEICE TRANSACTIONS on Fundamentals,
vol. E85-A, no. 5, pp. 1050-1053, May 2002, doi: .
Abstract: Since the invention of the RSA scheme, a lot of public-key encryption and signature schemes based on the intractability of integer factoring have been proposed. Most employ integers of the form N = p
URL: https://global.ieice.org/en_transactions/fundamentals/10.1587/e85-a_5_1050/_p
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@ARTICLE{e85-a_5_1050,
author={Koji CHIDA, Shigenori UCHIYAMA, Taiichi SAITO, },
journal={IEICE TRANSACTIONS on Fundamentals},
title={A New Factoring Method of Integers N=pr q for Large r},
year={2002},
volume={E85-A},
number={5},
pages={1050-1053},
abstract={Since the invention of the RSA scheme, a lot of public-key encryption and signature schemes based on the intractability of integer factoring have been proposed. Most employ integers of the form N = p
keywords={},
doi={},
ISSN={},
month={May},}
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TY - JOUR
TI - A New Factoring Method of Integers N=pr q for Large r
T2 - IEICE TRANSACTIONS on Fundamentals
SP - 1050
EP - 1053
AU - Koji CHIDA
AU - Shigenori UCHIYAMA
AU - Taiichi SAITO
PY - 2002
DO -
JO - IEICE TRANSACTIONS on Fundamentals
SN -
VL - E85-A
IS - 5
JA - IEICE TRANSACTIONS on Fundamentals
Y1 - May 2002
AB - Since the invention of the RSA scheme, a lot of public-key encryption and signature schemes based on the intractability of integer factoring have been proposed. Most employ integers of the form N = p
ER -