Efficient multiplier over finite field represented in type II optimal normal basis

Youbo Wang; Zhiguang Tian; Xinyan Bi; Zhendong Niu

doi:10.1109/ISDA.2006.138

Efficient multiplier over finite field represented in type II optimal normal basis

Youbo Wang^*, Zhiguang Tian, Xinyan Bi, Zhendong Niu

^*此作品的通讯作者

计算机学院

科研成果: 书/报告/会议事项章节 › 会议稿件 › 同行评审

1 引用（Scopus）

摘要

Elliptic curve cryptography plays a crucial role in networking and information security area, and modular multiplication arithmetic over finite field is a necessary computation part. In this paper an efficient tradeoff multiplier implementation between full parallel and full serial multiplier is proposed based on optimal normal basis of type II and shifted canonical basis. Experiments show that the multiplier is suitable to realize in FPGA device.

源语言	英语
主期刊名	Proceedings - ISDA 2006
主期刊副标题	Sixth International Conference on Intelligent Systems Design and Applications
页	1132-1135
页数	4
DOI	https://doi.org/10.1109/ISDA.2006.138
出版状态	已出版 - 2006
活动	ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications - Jinan, 中国期限: 16 10月 2006 → 18 10月 2006

出版系列

姓名	Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications
卷	1

会议

会议	ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications
国家/地区	中国
市	Jinan
时期	16/10/06 → 18/10/06

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10.1109/ISDA.2006.138

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链接到 Scopus 的出版物

引用此

Wang, Y., Tian, Z., Bi, X., & Niu, Z. (2006). Efficient multiplier over finite field represented in type II optimal normal basis. 在 Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications (页码 1132-1135). 文章 4021598 (Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications; 卷 1). https://doi.org/10.1109/ISDA.2006.138

@inproceedings{de63106e864245de920be377aa76dd92,

title = "Efficient multiplier over finite field represented in type II optimal normal basis",

abstract = "Elliptic curve cryptography plays a crucial role in networking and information security area, and modular multiplication arithmetic over finite field is a necessary computation part. In this paper an efficient tradeoff multiplier implementation between full parallel and full serial multiplier is proposed based on optimal normal basis of type II and shifted canonical basis. Experiments show that the multiplier is suitable to realize in FPGA device.",

keywords = "Bit parallel multiplier, Bit serial multiplier, Elliptic curve, Finite field",

author = "Youbo Wang and Zhiguang Tian and Xinyan Bi and Zhendong Niu",

year = "2006",

doi = "10.1109/ISDA.2006.138",

language = "English",

isbn = "0769525288",

series = "Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications",

pages = "1132--1135",

booktitle = "Proceedings - ISDA 2006",

note = "ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications ; Conference date: 16-10-2006 Through 18-10-2006",

}

Wang, Y, Tian, Z, Bi, X & Niu, Z 2006, Efficient multiplier over finite field represented in type II optimal normal basis. 在 Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications., 4021598, Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications, 卷 1, 页码 1132-1135, ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications, Jinan, 中国, 16/10/06. https://doi.org/10.1109/ISDA.2006.138

Efficient multiplier over finite field represented in type II optimal normal basis. / Wang, Youbo; Tian, Zhiguang; Bi, Xinyan 等.
Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications. 2006. 页码 1132-1135 4021598 (Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications; 卷 1).

科研成果: 书/报告/会议事项章节 › 会议稿件 › 同行评审

TY - GEN

T1 - Efficient multiplier over finite field represented in type II optimal normal basis

AU - Wang, Youbo

AU - Tian, Zhiguang

AU - Bi, Xinyan

AU - Niu, Zhendong

PY - 2006

Y1 - 2006

N2 - Elliptic curve cryptography plays a crucial role in networking and information security area, and modular multiplication arithmetic over finite field is a necessary computation part. In this paper an efficient tradeoff multiplier implementation between full parallel and full serial multiplier is proposed based on optimal normal basis of type II and shifted canonical basis. Experiments show that the multiplier is suitable to realize in FPGA device.

AB - Elliptic curve cryptography plays a crucial role in networking and information security area, and modular multiplication arithmetic over finite field is a necessary computation part. In this paper an efficient tradeoff multiplier implementation between full parallel and full serial multiplier is proposed based on optimal normal basis of type II and shifted canonical basis. Experiments show that the multiplier is suitable to realize in FPGA device.

KW - Bit parallel multiplier

KW - Bit serial multiplier

KW - Elliptic curve

KW - Finite field

UR - http://www.scopus.com/inward/record.url?scp=34547526745&partnerID=8YFLogxK

U2 - 10.1109/ISDA.2006.138

DO - 10.1109/ISDA.2006.138

M3 - Conference contribution

AN - SCOPUS:34547526745

SN - 0769525288

SN - 9780769525280

T3 - Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications

SP - 1132

EP - 1135

BT - Proceedings - ISDA 2006

T2 - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications

Y2 - 16 October 2006 through 18 October 2006

ER -

Wang Y, Tian Z, Bi X, Niu Z. Efficient multiplier over finite field represented in type II optimal normal basis. 在 Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications. 2006. 页码 1132-1135. 4021598. (Proceedings - ISDA 2006: Sixth International Conference on Intelligent Systems Design and Applications). doi: 10.1109/ISDA.2006.138

Efficient multiplier over finite field represented in type II optimal normal basis

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