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Fundamenta Informaticae is an international journal publishing original research results in all areas of theoretical computer science. Papers are encouraged contributing:
- solutions by mathematical methods of problems emerging in computer science
- solutions of mathematical problems inspired by computer science.
Topics of interest include (but are not restricted to): theory of computing, complexity theory, algorithms and data structures, computational aspects of combinatorics and graph theory, programming language theory, theoretical aspects of programming languages, computer-aided verification, computer science logic, database theory, logic programming, automated deduction, formal languages and automata theory, concurrency and distributed computing, cryptography and security, theoretical issues in artificial intelligence, machine learning, pattern recognition, algorithmic game theory, bioinformatics and computational biology, quantum computing, probabilistic methods, & algebraic and categorical methods.
Authors: Bong, Novi | Bača, Martin | Semaničová-Feňovčíková, Andrea | Sugeng, Kiki A. | Wang, Tao-Ming
Article Type: Research Article
Abstract: We investigate a local face antimagic labeling of plane graphs, and we introduce a new graph characteristic, namely local face antimagic chromatic number of type (a ; b ; c ). Then we determine the precise value of this parameter for wheels and ladders.
Keywords: plane graph, local face antimagic labeling, local face antimagic chromatic number of type (a; b; c)
DOI: 10.3233/FI-2020-1934
Citation: Fundamenta Informaticae, vol. 174, no. 2, pp. 103-119, 2020
Authors: Kaniecki, Mariusz | Kosakowska, Justyna
Article Type: Research Article
Abstract: In the paper we investigate an algorithmic associative binary operation * on the set ℒℛ1 of Littlewood-Richardson tableaux with entries equal to one. We extend * to an algorithmic nonassociative binary operation on the set ℒℛ1 × ℕ and show that it is equivalent to the operation of taking the generic extensions of objects in the category of homomorphisms from semisimple nilpotent linear operators to nilpotent linear operators. Thus we get a combinatorial algorithm computing generic extensions in this category.
Keywords: Littlewood-Richardson tableaux, partitions, invariant subspaces, nilpotent linear operators, generic extensions, pickets, degeneration partial order, combinatorial algorithms
DOI: 10.3233/FI-2020-1935
Citation: Fundamenta Informaticae, vol. 174, no. 2, pp. 121-136, 2020
Authors: Keshavarzian, Nazanin | Borumand Saeid, Arsham | Tehranian, Abolfazl
Article Type: Research Article
Abstract: Hamming codes are of primary concern in information theory and its applications. Despite a number of researches that have been conducted on such codes and their characterizations, dealing with the properties of previously introduced codes in a BCK-algebraic framework has not been considered in earlier works. This paper investigates a code constructed based on BCK-algebraic models and proposes an algorithm corresponding to the presented code. It is noticeable that the suggested rendered algorithm is also established on the basis of the elements of a BCK-algebra. In fact, both the Hamming distance and dimension, associated with the presented code, can be …estimated through a BCK-algebra structure due to the mechanism of its algorithm which is heavily dependent on the parity check matrix. In addition, the way in which the codes are designed contributes substantially to classification of them and to extract greater number of their attributes compared to the previous works. The highlight of the proposed method is that the number of atoms of the BCK-algebra plays a key role in calculation of the Hamming distance and dimension of these codes. Moreover, the obtained codes possess specified and recognizable Hamming distance which are essential in performing error-correcting, error-detecting and decoding tasks. Show more
Keywords: BCI/BCK-algebra, Binary code, linear code, parity check matrix, error-detecting, Hamming distance, incidence structure, BCK-incidence vector, Algorithm, Orthogonal code, Atom, Generator matrix
DOI: 10.3233/FI-2020-1936
Citation: Fundamenta Informaticae, vol. 174, no. 2, pp. 137-165, 2020
Authors: Lin, Yidong | Li, Jinjin | Peng, Liangxue | Feng, Ziqin
Article Type: Research Article
Abstract: Topological base plays a foundational role in topology theory. However, few works have been done to find the minimal base, which would make us difficult to interpret the internal structure of topological spaces. To address this issue, we provide a method to convert the finite topological space into Boolean matrix and some properties of minimal base are investigated. According to the properties, an algorithm(URMB) is proposed. Subsequently, the relationship between topological space and its sub-space with respect to the base is concentrated on by Boolean matrix. Then, a fast algorithm(MMB) is presented, which can avoid a mass of redundant computations. …Finally, some numerical experiments are given to show the advantage and the effectiveness of MMB compared with URMB. Show more
Keywords: Algorithm, Boolean matrix, Finite topology, Minimal base
DOI: 10.3233/FI-2020-1937
Citation: Fundamenta Informaticae, vol. 174, no. 2, pp. 167-183, 2020
Authors: Djordjević, Radosav | Ikodinović, Nebojša | Stojanović, Nenad
Article Type: Research Article
Abstract: The aim of this article is developing a formal system suitable for reasoning about the distance between propositional formulas. We introduce and study a formal language which is the extension of the classical propositional language obtained by adding new binary operators D≤s and D≥s , s ∈ Range, where Range is a fixed finite set. In our language it is allowed to make formulas of the form D≤s (α ; β ) with the intended meaning ’distance between formulas α and β is less than or equal to s ’. The semantics of …the proposed language consists of possible worlds with a distance function defined between sets of worlds. Show more
Keywords: metric operators, soundness, completeness, compactness
DOI: 10.3233/FI-2020-1938
Citation: Fundamenta Informaticae, vol. 174, no. 2, pp. 185-199, 2020
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