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• Содержание выпуска • • Supercomputing Software and Hardware • • Artificial Intelligence, Intelligence Systems, Neural Networks • • Information Systems in Culture and Education • • Methods for Optimal Control and Control Theory • • Mathematical Foundations of Programming • • Software and Hardware for Distributed Systems and Supercomputers •
Mathematical Foundations of Programming
Responsible for the Section: doctor of physico-mathematical Sciences
Nikolay Nepeivoda
On the left: assigned number of the paper, submission date, the number
of A5 pages contained in the paper, and the reference to the full-text
PDF
.
Article #
31_2017
15
p.
PDF |
submitted on 11th
Dec 2017 displayed on
website on 25th
Dec
2017
Nikolai
Nepejvoda
Additive representations of numbers: some remarks
Fibonacci system is the best known example of additive systems.
Here considered general additive systems/ Some criteria ate stated
of possibility to represent natural, integer and real numbers/
Computational properties of some arithmetical operations are
estimated. Paper contains also some problems. (In Russian).
Key words: number representation, additive systems, Fibonacci
system, finite automata.
|
article citation |
http://psta.psiras.ru/read/psta2017_4_101-115.pdf |
DOI |
https://doi.org/10.25209/2079-3316-2017-8-4-101-115 |
Article #
46_2017
11
p.
PDF |
submitted on 14th
Dec 2017 displayed on
website on 29th
Dec
2017
Sergej
Znamenskij
Model and axioms for similarity metrics
Modern applications usually combine different similarity metrics
taking into account the algorithms complexity, the peculiarities of
human perception, data resources and samples. The optimization
requires a unified formal description of the basic similarity
metrics.
The system of the similarity metric axioms is enchanced and its
universal model is constructed which generalizes known models of
similarity that do not reduce to the Euclidean metric. The model is
based on a weighted partially ordered set. (In Russian).
Key words: similarity of strings, sequence alignment, edit
distance, LCS, Levenshtein metric.
|
article citation |
http://psta.psiras.ru/read/psta2017_4_347-357.pdf |
DOI |
https://doi.org/10.25209/2079-3316-2017-8-4-347-357 |
• Содержание выпуска • • Supercomputing Software and Hardware • • Artificial Intelligence, Intelligence Systems, Neural Networks • • Information Systems in Culture and Education • • Methods for Optimal Control and Control Theory • • Mathematical Foundations of Programming • • Software and Hardware for Distributed Systems and Supercomputers •
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