KOYAMA Kenji | NTT Communication Science Laboratories

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概要

• 同名の論文著者
• NTT Communication Science Laboratoriesの論文著者

関連著者

• KOYAMA Kenji

  NTT Communication Science Laboratories

• Kuwakado Hidenori

  Ntt Communication Science Laboratories

• Kaneko Toshinobu

  Science University of Tokyo

• Tsuruoka Yukio

  NTT Communication Science Laboratories

• TERADA Routo

  Dept. of Computer Science, University of Sao Paulo

• Terada R

  The Author Is With University Of Sao Paulo

• Kaneko T

  Sci. Univ. Tokyo Chiba Jpn

• Kaneko T

  Tokyo Univ. Sci. Noda‐shi Jpn

• Koyama K

  Graduate School Of Engineering Shizuoka University

• Sakurai Kouichi

  Kyushu Univ. Fukuoka‐shi Jpn

• Sakurai Kouichi

  Kyushu Univ. Fukuoka Jpn

• Miyano Hiroshi

  Telecommunication Advanced Organization

• Kunihiro Noboru

  Ntt Communication Science Laboratories

• MATSUI Mitsuru

  Mitsubishi Electric Corporation

• Sakurai Kouichi

  Kyushu University

• Itoh Toshiya

  Tokyo Inst. Technol. Tokyo Jpn

• Itoh Toshiya

  Tokyo Institute Of Technology

• Itoh Toshiya

  Interdisciplinary Graduate School Of Science And Engineering Tokyo Institute Of Technology

• Koyama K

  Ntt Communication Sci. Lab. Kyoto‐fu Jpn

• Shizuya Hiroki

  Education Center For Information Processing Tohoku University

• Nakao Yasushi

  Faculty Of Science And Technology Science University Of Tokyo:japan Ground Self-defence Force

• KANEKO Toshinobu

  Faculty of Science and Technology, Science University of Tokyo

• Terada Routo

  University Of S. Paulo And Ntt Communication Science Laboratories

• Terada Routo

  The Dept. Of Computer Science University Of Sao Paulo

• Kaneko Toshinobu

  Faculty Of Science And Technology Tokyo Univeristy Of Science

• Nakao Koji

  Kdd Laboratories

• Kamitake Takashi

  Toshiba Corporation

• Mambo Masahiro

  Japan Advanced Institute of Science and Technology

• Tanaka Hatsukazu

  IEEE

• Shizuya Hiroki

  Education Center For Information Processing And Graduate School Of Information Sciences Tohoku Unive

• Itoh Toshiya

  Tokyo Inst. Of Technol. Tokyo Jpn

• OKAMOTO Tatsuaki

  NTT Network Information Systems Laboratories

• Tsuruoka Y

  Ntt Communication Sci. Lab. Atsugi‐shi Jpn

• PINHEIRO Paulo

  University of S. Paulo

• Koyama Kenji

  Ntt Communication Science Laboratory

• Kaneko Toshinobu

  Faculty Of Science And Technology Science University Of Tokyo

• Tanaka Hatsukazu

  Ieee:iacr

• Itoh Toshiya

  Interdisciplinary Graduate School of Science and Engineering, Tokyo Institute of Technology

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著作論文

• The Security of an RDES Cryptosystem against Linear Cryptanalysis (Special Section on Cryptography and Information Security)
• Special Section on Cryptography and Information Security
• Demonstrating Possession without Revealing Factors (Special Section on Cryptography and Information Security)
• Two Discrete Log Algorithms for Super-Anomalous Elliptic Curves and Their Applications(Special Section on Cryptography and Information Security)
• Efficient Cryptosystems over Elliptic Curves Based on a Product of Form-Free Primes (Special Section on Information Theory and Its Applications)
• A New RSA-Type Scheme Based on Singular Cubic Curves y^2≡x^3+bx^2 (mod n)
• Dynamic Swapping Schemes and Differential Cryptanalysis (Special Section on Information Theory and Its Applications)
• A New Version of FEAL, Stronger against Differential Cryptanalysis (Special Section on Cryptography and Information Security)
• A New RSA-Type Scheme Based on Singular Cubic Curves (y-αx)(y-βx )≡x^3 (mod n) (Special Section on Cryptography and Information Security)
• Fast Exponentiation Algorithms Based on Batch-Processing and Precomputation (Special Section on Cryptography and Information Security)
• A Signed Binary Window Method for Fast Computing over Elliptic Curves (Special Section on Cryptography and Information Security)
• Elliptic Curve Cryptosystems and Their Applications
• On the Solutions of the Diophantine Equation x^3+y^3+z^3=n
• How to Strengthen DES-like Cryptosystems against Differential Cryptanalysis (Special Section on Cryptography and Information Security)
• Improved Elliptic Curve Methods for Factoring and Their Performance (Special Section on Cryptography and Information Security)

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