Basic Information

Faculty

• 工学部

Academic Degree

• 修士（情報学）(京都大学)
• 博士（情報学）(京都大学)

ID,URL

• J-Global ID

  201901010065766800

researchmap URL

• https://researchmap.jp/a-iwasaki

Research

Research Areas

• Informatics, Information theory

Papers

• The relation between Proportion test and Uniformity test in NIST SP800-22

  Atsushi

  IEICE Proceeding Series, 18 Oct. 2020

  
• Deriving the Variance of the Discrete Fourier Transform Test Using Parseval’s Theorem

  Atsushi Iwasaki

  IEEE Transactions on Information Theory, Feb. 2020, Peer-reviewed

  
• Randomness Test to Solve Discrete Fourier Transform Test Problems

  Atsushi IWASAKI; Ken UMENO

  IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences, 01 Aug. 2018, Peer-reviewed

  
• Three theorems on odd degree Chebyshev polynomials and more generalized permutation polynomials over a ring of module $$2^w$$ 2 w

  Atsushi

  Japan Journal of Industrial and Applied Mathematics, Mar. 2018, Peer-reviewed

  
• Analysis of NIST SP800-22 focusing on randomness of each sequence

  Atsushi

  JSIAM Letters, 2018, Peer-reviewed

  
• Further improving security of Vector Stream Cipher

  Atsushi Iwasaki; Ken Umeno

  Nonlinear Theory and Its Applications, IEICE, 2017, Peer-reviewed

  
• One-stroke polynomials over a ring of modulo $2^w$

  Atsushi Iwasaki; Ken Umeno

  JSIAM Letters, 2017, Peer-reviewed

  
• Improving security of Vector Stream Cipher

  Atsushi Iwasaki; Ken Umeno

  Nonlinear Theory and Its Applications, IEICE, 2016, Peer-reviewed

  

Misc.

• Period of orbit and degree of Chebyshev polynomial on a ring of modulo 2w

  岩崎 淳; 梅野 健

  電子情報通信学会技術研究報告 = IEICE technical report : 信学技報, 11 Jun. 2015

  
• Periodical property of Chebyshev polynomials on the residue class rings modulo 2[w]

  IWASAKI Atsushi; UMENO Ken

  IEICE technical report. Circuits and systems, 16 Oct. 2014

  

External funds: Kakenhi

• マルチパーティ計算における大小比較アルゴリズムの効率化に関する研究

  Grant-in-Aid for Early-Career Scientists

  Basic Section 60010:Theory of informatics-related

  Kyoto University

  岩崎 淳

  From 01 Apr. 2021, To 31 Mar. 2023, Granted

  マルチパーティ計算;秘密分散

  https://kaken.nii.ac.jp/grant/KAKENHI-PROJECT-21K17704/

Education

Teaching subject(s)

• From 01 Apr. 2022, To 31 Mar. 2023

  Seminar on Applied Mathematics and Physics

  9074, Fall, Faculty of Engineering, 2
• From 01 Apr. 2022, To 31 Mar. 2023

  Exercise on Programming

  9143, Spring, Faculty of Engineering, 4
• From 01 Apr. 2022, To 31 Mar. 2023

  Exercise on Programming

  9091, Spring, Faculty of Engineering, 2
• From Apr. 2019, To Mar. 2020

  Exercise on Numerical Analysis

  Spring, 工学部
• From Apr. 2020, To Mar. 2021

  Exercise on Numerical Analysis

  Spring, 工学部
• From Apr. 2020, To Mar. 2021

  Seminar on Applied Mathematics and Physics

  Fall, 工学部
• From Apr. 2020, To Mar. 2021

  Exercise on Programming

  Spring, 工学部
• From Apr. 2020, To Mar. 2021

  Exercise on Programming

  Spring, 工学部
• From Apr. 2021, To Mar. 2022

  Exercise on Numerical Analysis

  Spring, 工学部
• From Apr. 2021, To Mar. 2022

  Exercise on Programming

  Spring, 工学部
• From Apr. 2021, To Mar. 2022

  Exercise on Programming

  Spring, 工学部

Administration

Faculty management (title, position)

• From 01 Apr. 2019, To 31 Mar. 2021

  評価WG委員
• From 01 Apr. 2021, To 31 Mar. 2023

  情報セキュリティWG委員
• From 01 Apr. 2021, To 31 Mar. 2023

  システム運用WG委員