A software tool for uncertainty modeling using Interpolative Boolean algebra

被引:16
|
作者
Milosevic, Pavle [1 ]
Petrovic, Bratislav [1 ]
Radojevic, Dragan [2 ]
Kovacevic, Darko [1 ]
机构
[1] Univ Belgrade, Fac Org Sci, Belgrade 11000, Serbia
[2] Mihailo Pupin Inst, Belgrade 11000, Serbia
关键词
Fuzzy logic software; Uncertainty; Interpolative Boolean algebra; Expression transformation; Generalized Boolean polynomial; FUZZY-SET THEORY; LOGIC; SYSTEMS; AHP;
D O I
10.1016/j.knosys.2014.01.019
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In this paper, we present a computer software that implements the Interpolative Boolean algebra using Java programming language. The Interpolative Boolean algebra (IBA) is real-valued realization of Boolean algebra, mostly used in performance measuring and uncertainty modeling. IBA is based on the principle of structural functionality. This principle focuses on the structure instead of the values, so the existing software solutions based on the conventional fuzzy logic are inappropriate. The proposed software, jFuzzyIBATranslator, can process any expression and transform it to an analog Generalized Boolean Polynomial (GBP). All transformation steps are shown and explained. In this way the program transparency is achieved. The software also provides support for the IBA value level, entering the values and performing the necessary calculations. (C) 2014 Elsevier B.V. All rights reserved.
引用
收藏
页码:1 / 10
页数:10
相关论文
共 50 条
  • [1] Software Solution for Reliability Analysis Based on Interpolative Boolean Algebra
    Lilic, Nemanja
    Petrovic, Bratislav
    Milosevic, Pavle
    SOFT COMPUTING APPLICATIONS, (SOFA 2014), VOL 1, 2016, 356 : 185 - 198
  • [2] Interpolative realization of Boolean algebra
    Radojevic, Dragan
    NEUREL 2006: EIGHT SEMINAR ON NEURAL NETWORK APPLICATIONS IN ELECTRICAL ENGINEERING, PROCEEDINGS, 2006, : 201 - 206
  • [3] Modeling Candlestick Patterns with Interpolative Boolean Algebra for Investment Decision Making
    Nesic, Ivan
    Milosevic, Pavle
    Rakicevic, Aleksandar
    Petrovic, Bratislav
    Radojevic, Dragan G.
    SOFT COMPUTING APPLICATIONS, 2013, 195 : 105 - 115
  • [4] Supplier Selection Using Interpolative Boolean Algebra and Logic Aggregation
    Mandic, Ksenija
    Delibasic, Boris
    INFORMATION PROCESSING AND MANAGEMENT OF UNCERTAINTY IN KNOWLEDGE-BASED SYSTEMS, PT II, 2014, 443 : 1 - 9
  • [5] Formalization of Human Categorization Process Using Interpolative Boolean Algebra
    Dobric, Vladimir
    Kovacevic, Darko
    Petrovic, Bratislav
    Radojevic, Dragan
    Milosevic, Pavle
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2015, 2015
  • [6] Logical Aggregation based on interpolative realization of Boolean algebra
    Radojevic, Dragan G.
    NEW DIMENSIONS IN FUZZY LOGIC AND RELATED TECHNOLOGIES, VOL I, PROCEEDINGS, 2007, : 119 - 126
  • [7] Introducing Interpolative Boolean algebra into Intuitionistic fuzzy sets
    Milosevic, Pavle
    Poledica, Ana
    Rakicevic, Aleksandar
    Petrovic, Bratislav
    Radojevic, Dragan
    PROCEEDINGS OF THE 2015 CONFERENCE OF THE INTERNATIONAL FUZZY SYSTEMS ASSOCIATION AND THE EUROPEAN SOCIETY FOR FUZZY LOGIC AND TECHNOLOGY, 2015, 89 : 1389 - 1394
  • [8] Interpolative Boolean Algebra for Generalizations of Intuitionistic Fuzzy Sets
    Milosevic, Pavle
    Petrovic, Bratislav
    PROCEEDINGS OF THE 11TH CONFERENCE OF THE EUROPEAN SOCIETY FOR FUZZY LOGIC AND TECHNOLOGY (EUSFLAT 2019), 2019, 1 : 676 - 681
  • [9] Interpolative realization of Boolean algebra as a consistent frame for gradation and/or fuzziness
    Radojevic, Dragan
    FORGING NEW FRONTIERS: FUZZY PIONEERS II, 2008, 218 : 295 - 317
  • [10] Interpolative realization of Boolean algebra frame for consistent treatment of gradation and/or fuzziness
    Radojevic, Dragan
    NEUREL 2006: EIGHT SEMINAR ON NEURAL NETWORK APPLICATIONS IN ELECTRICAL ENGINEERING, PROCEEDINGS, 2006, : 199 - 200