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Browsing Факультет комп'ютерних наук, фізики та математики by Title

Browsing Факультет комп'ютерних наук, фізики та математики by Title

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  • Experience of Developing and Implementation of the Virtual Case Environment in Physics Learning by Google Services 
    Korobova, І.; Golovko, N.; Goncharenko, T.; Hniedkova, O.; Коробова, І. В.; Головко, Н. Ю.; Гончаренко, Т. Л.; Гнєдкова, O. O. (2019)
    The development of information and communication technologies (ICT), artificial intelligence, cloud computing, data science, digital platforms etc., causes changes in methodical means of teaching to increase the use of ...
  • EXTENSION OF FUZZY METRICS: ZERO-DIMENSIONAL CASE 
    Savchenko, O.; Савченко, А. Г.; Савченко, О. Г. (2009)
    The main result of this note is a onstru tion of an operator that extends fuzzy metri s defined on the losed sets of zero-dimensional fuzzy metrizable spa e over the whole spa e. The extension operator preserves the ...
  • FAVARD'S METHOD OF SUMMATION OF SERIES 
    Kuz'mich, V. I.; Кузьмич, В. І. (1983)
  • Formation of methodological competence of future teachers of mathematics in the context of the contemporary education paradigm 
    Tatochenko, V.; Таточенко, В. І. (2013)
    Стаття присвячена актуальними проблемам формування методичної компетентності майбутніх вчителів математики як доповнення освітніх інноваційних напрямів реалізації сучасних цілей освіти.
  • Formation of the concept of angle by means of metric geometry on geometric material of 9th grade 
    Kuz‘mich, V.; Kuzmich, L.; Savchenko, A.; Кузьмич, В. І.; Кузьмич, Л. В.; Савченко, О. Г. (2021)
  • Frechet distance on the set of compact trees 
    Lozinska, O.; Savchenko, А.; Zarichnyi, M.; Савченко, О. Г. (2015)
    We introduce a counterpart of the Fr echet distance for the rooted trees in a metric space. Some properties and possible generalizations of this distance are discussed.
  • FUZZY HYPERSPACE MONAD 
    Savchenko, А.; Савченко, А.; Савченко, О. Г. (2010)
    The hyperspace of a fuzzy metric space is defined by J. Rodr´ıguez-L´opez and S. Romaguera. In this paper, it is shown that the hyperspace construction determines a functor on the category of fuzzy metric spaces and ...
  • FUZZY METRIZATION OF THE SPACES OF IDEMPOTENT MEASURES 
    Brydun, V.; Savchenko, A.; Zarichnyi, M.; Савченко, О. Г. (2020)
    In idempotent mathematics, the idempotent measures (Maslov measures) are counterparts of the probability measures. We provide a fuzzy metrization of the set of idempotent measures on fuzzy metric spaces. We prove that this ...
  • Fuzzy ultrametrics on the setofprobability measures 
    Savchenko, A.; Zarichnyi, M.; Савченко, О. Г. (2009)
    Weintroduceafuzzyultrametriconthesetofprobabilitymeasureswithcompactsupport defined on a fuzzy metric space. The construction is a counterpart, in the realm of fuzzy ultrametricspaces,oftheconstructionduetoVinkandRutteno ...
  • G-функции Бесселя. 1. 
    Плоткин, Я. Д.; Турбин, А. Ф. (2001)
  • Generalized φ(Ric)-vector fields in special pseudo-Riemannian spaces 
    Savchenko, A.; Vashpanova, N.; Vasylieva, N.; Савченко, О. Г. (2021)
    The paper treats pseudo-Riemannian spaces admitting generalized φ(Ric)-vector fields. We study conditions for the existence of such vectorfieldsinconformallyflat,equidistant,reducibleandKählerianpseudoRiemannianspaces. ...
  • GEODESIC MAPPINGS OF COMPACT GUASI-EINSTEIN SPACES 
    Kiosak, V.; Savchenko, A.; Latysh, O.; Савченко, О. Г. (2021)
    Thepapertreatsgeodesicmappingsofquasi-Einsteinspaceswith gradient defining vector. Previously the authors defined three types of these spaces. In the present paper it is proved that there are no quasi-Einstein spaces of ...
  • GEODESIC MAPPINGS OF COMPACT QUASI-EINSTEIN SPACES WITH CONSTANT SCALAR CURVATURE 
    Kiosak, V.; Savchenko, A.; Kamienieva, A.; Савченко, О. Г. (2020)
    In this paper we study a special type of pseudo-Riemannian spaces quasi-Einstein spaces of constant scalar curvature. These spaces are generalizations of known Einstein spaces. We obtained a linear form of the basic equations ...
  • Geodesic mappings of compact quasi-Einstein spaces, I 
    Kiosak, V.; Savchenko, А.; Kovalova, G.; Савченко, О. Г. (2020)
    The paper treats a particular type of pseudo-Riemannian spaces, namely quasi-Einstein spaces with gradient defining vector. These spaces are a generalization of well-known Einstein spaces. There are three types of these ...
  • GEOMETRIC INTERPRETATION AND VISUALIZATION OF PARTICULAR GEOMETRIC CONCEPTS AT METRIC SPACES STUDY 
    Kuzmich, V. I.; Kuzmich, L. V.; Savchenko, A. G.; Valko, K. V. (2022)
    The paper considers the issues of studying method of geometric properties of metric spaces. These questions arise when students learn the basic concepts of the metric spaces theory. Difficulty in the concepts understanding ...
  • GEOMETRIC PROPERTIES OF METRIC SPACES 
    Kuz’mich, V. I.; Кузьмич, В. І. (2019)
  • GEOMETRIC RELATIONS IN AN ARBITRARY METRIC SPACE 
    Kuz’mich, V. I.; Savchenko, A. G.; Кузьмич, В. І.; Савченко, О. Г. (2019)
  • HAZELCAST VS. IGNITE: OPPORTUNITIES FOR JAVA PROGRAMMERS 
    Bartkov, M.; Katkova, T.; Kruglyk, V. S.; Murtaziev, E. G.; Kotova, O. V.; Котова, О. В. (2022)
    Storing large amounts of data has always been a big problem from the beginning of computing history. Big Data has made huge advancements in improving business processes by finding the customers’ needs using prediction ...
  • HOLOMORPHICALLY PROJECTIVE MAPPINGS OF SPECIAL KÄHLER MANIFOLDS 
    Kiosak, V.; Savchenko, A.; Shevchenko, T.; Савченко, О. Г. (2018)
    The paper treats diffeomorphisms of special Kählerian manifolds,which preserve analytical planar curves. The research is conducted locally, in tensor shape, without limitations on the sign of metric. The problem is proved ...
  • Hyperspaces and spaces of probability measures on R-trees 
    Lozinska, O.; Savchenko, A.; Zarichnyi, M.; Савченко, О. Г. (2014)
    We prove that the "sliced" hyperspaces and spaces of probability measures of the rooted R-trees are also rooted R-trees.

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