On Diffie-Hellman Problems in 3rd Order Shift Register(<Special Section>Discrete Mathematics and Its Applications)
スポンサーリンク
概要
- 論文の詳細を見る
In this paper, we examine the computational Diffie-Hellman problem and decisional Diffie-Hellman problem in 3-rd order linear feedback shift register and show that the shift register based Diffie-Hellman problems are equivalent to the Diffie-Hellman problems over prime subgroup of GF(p^<3e>) respectively. This result will be useful in constructing new cryptographic primitives based on the hardness of the shift register based Diffie-Hellman problems.
- 社団法人電子情報通信学会の論文
- 2004-05-01
著者
-
Yi X
School Of Computer Sci. And Mathematics Victoria Aus
-
Yi Xun
School Of Computing National University Of Singapore
-
Yi Xun
School Of Computer Science And Mathematics
-
Siew Chee-kheong
School Of Electrical & Electronic Engineering Nanyang Technological University
-
TAN Chik-How
School of Electrical & Electronic Engineering, Nanyang Technological University
-
Tan C‐h
Nanyang Technological Univ. Singapore
関連論文
- On Diffie-Hellman Problems in 3rd Order Shift Register(Discrete Mathematics and Its Applications)
- A New Provably Secure Signature Scheme(Information Security)(Information Theory and Its Applications)
- On the n-th Order Shift Register Based Discrete Logarithm
- New Signature Schemes Based on 3rd Order Shift Registers(Special Section on Cryptography and Information Security)
- Secure Agent-Mediated Mobile Payment
- Security of Kuwakado-Tanaka Transitive Signature Scheme for Directed Trees(Information Security)
- Key Substitution Attacks on Some Provably Secure Signature Schemes (Cryptography and Information Security)