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Izvestiya SFedU
Engineering sciences
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ISSN 1999-9429 print
ISSN 2311-3103 online
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  • SOFTWARE SUBSYSTEM FOR SOLVING NP-COMPLEX COMBINATORIAL LOGIC PROBLEMS ON GRAPHS

    V.V. Kureichik, Vl. Vl. Kureichik
    2021-07-18
    Abstract ▼

    The paper is devoted to the development of the software for solving NP-hard and NP-hard
    combinatorial-logical problems on graphs. The paper contains a description of graphs combinatorial-
    logical problems. New multilevel search architectures such as simple combo, parallel combo,
    two-levels, integrated, and hybrid are proposed to effectively address them. These architectures
    are based on methods inspired by natural systems. The key difference between these architectures
    is the division of search into two or three levels and the use of various algorithms for evolutionary
    modeling and bioinspired search on them. This allows obtaining sets of quasi-optimal solutions to
    perform parallel processing and partially eliminate the problem of premature convergence. The article
    provides a detailed description of the developed software subsystem and its modules. As modules
    in the subsystem, there are five developed architectures and a set of developed algorithms for evolutionary
    modeling and bioinspired search, such as evolutionary, genetic, bee, ant, firefly and monkey.
    Thanks to its modular structure, the subsystem has the ability to design more than 50 different search
    combinations. This makes it possible to use all the advantages of bioinspired optimization methods
    for efficiently solving NP-complex combinatorial-logical problems on graphs. To confirm the effectiveness
    of the developed software subsystem, a computational experiment was carried out on test
    examples. The series of tests and experiments carried out have shown the advantage of using a software
    product for solving combinatorial-logical problems on graphs of large dimension, in comparison
    with known algorithms, which indicates the prospects of using this approach. The time
    complexity of the developed algorithms is O(nlogn)) at best, and O (n3) at worst.

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