Polynomial expansion of the Boolean functions by the threefold triangle method

被引：0
|
作者：
Avgul, L
机构：
来源：
AVTOMATIKA I VYCHISLITELNAYA TEKHNIKA | 1996年 / 02期
关键词：
D O I：
暂无
中图分类号：
TP18 [人工智能理论];
学科分类号：
081104 ; 0812 ; 0835 ; 1405 ;
摘要：
引用
收藏
页码：12 / 24
页数：13
相关论文
共 50 条
  • [41] Analyzing Boolean Functions via Solving Parametric Polynomial Systems
    HUANG Zhenyu
    SUN Yao
    LIN Dongdai
    Journal of Systems Science & Complexity, 2021, 34 (02) : 792 - 808
  • [42] Boolean functions with a low polynomial degree and quantum query algorithms
    Ozols, R
    Freivalds, R
    Ivanovs, J
    Kalnina, E
    Lace, L
    Miyakawa, M
    Tatsumi, H
    Taimina, D
    SOFSEM 2005:THEORY AND PRACTICE OF COMPUTER SCIENCE, 2005, 3381 : 408 - 412
  • [43] Analyzing Boolean Functions via Solving Parametric Polynomial Systems
    Huang, Zhenyu
    Sun, Yao
    Lin, Dongdai
    JOURNAL OF SYSTEMS SCIENCE & COMPLEXITY, 2021, 34 (02) : 792 - 808
  • [44] An upper bound for complexity of polynomial normal forms of Boolean functions
    Kirichenko, K. D.
    DISCRETE MATHEMATICS AND APPLICATIONS, 2005, 15 (04): : 351 - 360
  • [45] SUMMABILITY OF LAGUERRE POLYNOMIAL EXPANSION OF GENERALIZED FUNCTIONS
    PATHAK, RS
    JOURNAL OF THE INSTITUTE OF MATHEMATICS AND ITS APPLICATIONS, 1978, 21 (02): : 171 - 180
  • [46] A Comparative Study on Polynomial Expansion Method and Polynomial Method of Particular Solutions
    Chang, Jen-Yi
    Chen, Ru-Yun
    Tsai, Chia-Cheng
    ADVANCES IN APPLIED MATHEMATICS AND MECHANICS, 2022, 14 (03) : 577 - 595
  • [47] SPECTRAL METHOD OF DECOMPOSING THE BOOLEAN FUNCTIONS
    KAMMOZEV, NF
    SYCHEV, AN
    AVTOMATIKA I VYCHISLITELNAYA TEKHNIKA, 1979, (02): : 54 - 58
  • [48] Approximate optimal points for polynomial interpolation of real functions in an interval and in a triangle
    Chen, Q
    Babuska, I
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 1995, 128 (3-4) : 405 - 417
  • [49] The Legendre Polynomial Axial Expansion Method
    Herring, Nicholas F.
    Collins, Benjamin S.
    Downar, Thomas J.
    Graham, Aaron M.
    NUCLEAR SCIENCE AND ENGINEERING, 2023, 197 (02) : 291 - 307
  • [50] A New Family of Hyper-Bent Boolean Functions in Polynomial Form
    Mesnager, Sihem
    CRYPTOGRAPHY AND CODING, PROCEEDINGS, 2009, 5921 : 402 - 417
12345