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Petro Pukach
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2020 – today
- 2024
- [j4]Yarema A. Prykarpatsky, Petro Pukach, Myroslava Vovk, Michal Gregus:
Some Remarks on Smooth Mappings of Hilbert and Banach Spaces and Their Local Convexity Property. Axioms 13(4): 227 (2024) - [j3]Ivanna Andrusyak, Oksana Brodyak, Petro Pukach, Myroslava Vovk:
Mathematical Modeling of Cell Growth via Inverse Problem and Computational Approach. Comput. 12(2): 26 (2024) - [j2]Olha Chernukha, Petro Pukach, Halyna Bilushchak, Yurii Bilushchak, Myroslava Vovk:
Advanced Statistical Approach for the Mathematical Modeling of Transfer Processes in a Layer Based on Experimental Data at the Boundary. Symmetry 16(7): 802 (2024) - [c15]Vasyl Lytvyn, Dmytro Dudyk, Ivan Peleshchak, Roman Peleshchak, Petro Pukach:
Influence of the Number of Neighbours on the Clustering Metric by Oscillatory Chaotic Neural Network with Dipole Synaptic Connections. COLINS (1) 2024: 24-34 - 2023
- [j1]Anatolij K. Prykarpatski, Petro Pukach, Myroslava Vovk:
Symplectic Geometry Aspects of the Parametrically-Dependent Kardar-Parisi-Zhang Equation of Spin Glasses Theory, Its Integrability and Related Thermodynamic Stability. Entropy 25(2): 308 (2023) - [c14]Yaroslav Hlynskyi, Petro Pukach:
Using LMS Moodle and Youtube Tools to Create Video Courses With Educational Expert System Features for Informatics e-learning. CSIT 2023: 1-4 - [c13]Oleksandr Yaremchenko, Petro Pukach:
Investigation and Comparative Analysis of Algorithms about Recognition of Micro Mimics for Analysis of Person Using Emotional AI. MoMLeT+DS 2023: 219-232 - 2020
- [c12]Petro Pukach, Halyna Beregova, Andrii Slipchuk, Yulia Pukach, Yaroslav Hlynskyi:
Asymptotic Approaches to Study the Mathematical Models of Nonlinear Oscillations of Movable 1D Bodies. CSIT (1) 2020: 141-145 - [c11]Petro Pukach, Andrii Slipchuk, Halyna Beregova, Yulia Pukach:
Mathematical Models of Nonlinear Transverse Oscillations of Elastic Movable 1D Bodies. CSIT 2020: 473-484 - [c10]Petro Pukach, Myroslava Vovk, Yuriy Mylyan, Halyna Bilushchak, Pavlo Pukach:
On One Nonlinear Mathematical Model of Blood Circulation with the Vessel Walls Reaction within the Hereditary Theory. IDDM 2020: 136-141 - [c9]leksandr Grytsenko, Petro Pukach, Oleh Suberlyak, Ivan Gaydos, Mykola Kushnirchuk, Bohdan Berezhnyy:
Mathematical Modeling and Optimization of Technological Parameters of the Obtaining Process of Hydrogel Medical Dressings. IDDM 2020: 170-177
2010 – 2019
- 2019
- [c8]Petro Pukach, Zinovii Nytrebych, Volodymyr Il'kiv, Myroslava Vovk, Yulia Pukach:
On the Mathematical Model of Nonlinear Oscillations under the Impact of a Moving Environment. CSIT (1) 2019: 71-74 - [c7]Zinovii Nytrebych, Volodymyr Il'kiv, Oksana Malanchuk, Petro Pukach:
On the Modeling of the Oscillating Process of Longitudinal Elastic Body by Two-Point Problem. CSIT (1) 2019: 75-79 - [c6]Petro Pukach, Volodymyr Il'kiv, Zinovii Nytrebych, Myroslava Vovk, Pavlo Pukach:
Modified Asymptotic Method of Studying the Mathematical Model of Nonlinear Oscillations Under the Impact of a Moving Environment. CSIT 2019: 78-89 - [c5]Petro Pukach, Volodymyr Il'kiv, Myroslava Vovk, Olha Slyusarchuk, Yulia Pukach, Yuriy Mylyan, Winfried Auzinger:
On the Mathematical Model of Nonlinear Vibrations of a Biologically Active Rod with Consideration of the Rheological Factor. IDDM 2019: 30-42 - 2018
- [c4]Petro Pukach, Volodymyr Il'kiv, Zinovii Nytrebych, Myroslava Vovk, Natalia Shakhovska, Pavlo Pukach:
Galerkin Method and Qualitative Approach for the Investigation and Numerical Analysis of Some Dissipative Nonlinear Physical Systems. CSIT (1) 2018: 143-146 - [c3]Nataliya Shakhovska, Nataliya Boyko, Petro Pukach:
The Information Model of Cloud Data Warehouses. CSIT 2018: 182-191 - [c2]Petro Pukach, Volodymyr Il'kiv, Zinovii Nytrebych, Myroslava Vovk, Pavlo Pukach:
Application of Qualitative Methods for the Investigation and Numerical Analysis of Some Dissipative Nonlinear Physical Systems. CSIT 2018: 464-475 - 2017
- [c1]Petro Pukach, Volodymyr Il'kiv, Zinovii Nytrebych, Myroslava Vovk, Pavlo Pukach:
Advanced approach in the research methods of the mathematical models of strongly nonlinear physical systems. CSIT (1) 2017: 109-112
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last updated on 2024-08-05 20:17 CEST by the dblp team
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