user

The Tandareanu theory of generalized Boolean functions

被引：0
|
作者：
Rudeanu, Sergiu [1 ]
机构：
[1] Univ Bucharest, Bucharest, Romania
来源：
ANNALS OF THE UNIVERSITY OF CRAIOVA-MATHEMATICS AND COMPUTER SCIENCE SERIES | 2013年 / 40卷 / 02期
关键词：
Boolean function; randareanu function;
D O I：
暂无
中图分类号：
O1 [数学];
学科分类号：
0701 ; 070101 ;
摘要：
This survey paper is devoted to a class of functions with arguments and values in an arbitrary Boolean algebra, introduced and studied by Nicolae randareanu. It includes strictly the class of Boolean functions and it is a proper subclass of the class of all the functions that can be defined over the Boolean algebra.
引用
收藏
页码：199 / 210
页数：12
相关论文
共 50 条
  • [1] Generalized symmetries in Boolean functions
    Kravets, VN
    Sakallah, KA
    [J]. ICCAD - 2000 : IEEE/ACM INTERNATIONAL CONFERENCE ON COMPUTER AIDED DESIGN, 2000, : 526 - 532
  • [2] EQUIVALENCE FOR GENERALIZED BOOLEAN FUNCTIONS
    CESMELIOgLU, A.
    Meidl, W.
    [J]. ADVANCES IN MATHEMATICS OF COMMUNICATIONS, 2024, 18 (06) : 1590 - 1604
  • [3] Generalized Boolean bent functions
    Poinsot, L
    Harari, S
    [J]. PROGRESS IN CRYPTOLOGY - INDOCRYPT 2004, PROCEEDINGS, 2004, 3348 : 107 - 119
  • [4] ON A THEORY OF BOOLEAN FUNCTIONS
    AKERS, SB
    [J]. JOURNAL OF THE SOCIETY FOR INDUSTRIAL AND APPLIED MATHEMATICS, 1959, 7 (04): : 487 - 498
  • [5] CONSTRUCTION AND COUNTING OF GENERALIZED BOOLEAN FUNCTIONS
    LIU, YC
    [J]. DISCRETE MATHEMATICS, 1988, 69 (03) : 313 - 316
  • [6] Construction of Generalized Quantum Boolean Functions
    PANG Shanqi
    ZHANG Qingjuan
    LIN Xiao
    [J]. Chinese Journal of Electronics, 2019, 28 (03) : 508 - 513
  • [7] Construction of Generalized Quantum Boolean Functions
    Pang Shanqi
    Zhang Qingjuan
    Lin Xiao
    [J]. CHINESE JOURNAL OF ELECTRONICS, 2019, 28 (03) : 508 - 513
  • [8] ON GENERALIZED BOOLEAN FUNCTIONS .1.
    TANDAREANU, N
    [J]. DISCRETE MATHEMATICS, 1981, 34 (03) : 293 - 299
  • [9] Bent and generalized bent Boolean functions
    Stanica, Pantelimon
    Martinsen, Thor
    Gangopadhyay, Sugata
    Singh, Brajesh Kumar
    [J]. DESIGNS CODES AND CRYPTOGRAPHY, 2013, 69 (01) : 77 - 94
  • [10] The generalized complexity of linear Boolean functions
    Redkin, Nikolay P.
    [J]. DISCRETE MATHEMATICS AND APPLICATIONS, 2020, 30 (01): : 39 - 44
12345