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Volodymyr I. Fedorchuk
Observed names:
V. I. Fedorchuk,
Volodymyr FEDORCHUK,
Volodymyr Fedorchuk,
В. І. Федорчук,
В. Федорчук
Institution:
Pidstryhach Institute for Applied Problems of Mechanics and Mathematics
Observed institutions:
National Academy of Sciences of Ukraine,
Uniwersytet Komisji Edukacji Narodowej w Krakowie,
Lviv University,
Kamianets-Podіlskyi Ivan Ohiienko National University,
Pidstryhach Institute for Applied Problems of Mechanics and Mathematics
ORCID:
0000-0002-5248-7776
Observed ORCIDs:
0000-0002-5248-7776,
0000-0002-3540-0237
OpenAlex ID:
A5102995957
On Classification of Symmetry Reductions for the Eikonal Equation
2016
·
Vasyl Fedorchuk
, Volodymyr Fedorchuk
·
Symmetry
·
12
PDF
On Classification of Symmetry Reductions for Partial Differential Equations
2018
·
Vasyl Fedorchuk
, Volodymyr Fedorchuk
·
International Conference on Symmetry (Symmetry)
·
9
PDF
On the Classification of Symmetry Reductions and Invariant Solutions for the Euler–Lagrange–Born–Infeld Equation
2019
·
V. M. Fedorchuk
, V. I. Fedorchuk
·
Ukrainian Journal of Physics
·
6
PDF
Reduction of the (1 + 3)-Dimensional Inhomogeneous Monge–Ampère Equation to First-Order Partial Differential Equations
2022
·
V. M. Fedorchuk
, V. I. Fedorchuk
·
Ukrainian Mathematical Journal
·
5
On the Symmetry Reduction of the (1+3)-Dimensional Inhomogeneous Monge–Ampère Equation to Algebraic Equations
2024
·
V. M. Fedorchuk
, V. I. Fedorchuk
·
Journal of Mathematical Sciences
·
4
On the Invariant Solutions of Some Five-Dimensional D’alembert Equations
2016
·
V. I. Fedorchuk
·
Journal of Mathematical Sciences
·
4
On the Construction and Classification of the Common Invariant Solutions for Some P(1,4) -Invariant Partial Differential Equations
2023
·
Vasyl M. Fedorchuk
, Volodymyr I. Fedorchuk
·
Applied Mathematics
·
2
PDF
On Symmetry Reduction of the (1 + 3)-Dimensional Inhomogeneous Monge-Ampère Equation to the First-Order ODEs
2020
·
Vasyl M. Fedorchuk
, Volodymyr I. Fedorchuk
·
Applied Mathematics
·
2
PDF
On symmetry reduction of the Euler-Lagrange-Born-Infeld equation to linear ODEs
2019
·
В. М. Федорчук
, В. І. Федорчук
·
Збірник Праць Інституту математики НАН України
·
2
On the Classification of Symmetry Reductions for the (1+3)-Dimensional Monge–Ampère Equation
2023
·
V. М. Fedorchuk
, V. I. Fedorchuk
·
Journal of Mathematical Sciences
·
1
Про редукцію (1+3)-вимірного неоднорідного рівняння Монжа-Ампера до диференціальних рівнянь з частинними похідними першого порядку
2022
·
Vasyl Fedorchuk
, Volodymyr Fedorchuk
·
Ukrains’kyi Matematychnyi Zhurnal
·
1
On the classification of symmetry reductions for the (1+3)-dimensional Monge–Ampère equation
2020
·
V. M. Fedorchuk
, V. I. Fedorchuk
·
Математичні методи та фізико-механічні поля
·
1
PDF
On partial preliminary group classification of some class of (1+3)-dimensional Monge-Ampere equations. II. Two-dimensional Lie algebras.
2026
·
Vasyl Fedorchuk
, Volodymyr Fedorchuk
·
Proceedings of the International Geometry Center
PDF
Convergence of Knowledge Models and Artificial Intelligence Models
2025
·
Oleksii Kovalenko
, Volodymyr Fedorchuk
·
Mathematical and computer modelling Series Technical sciences
PDF
Modern Ai Tools for Developing Creativity in Education and Science
2025
·
Olena SMALKO
, Volodymyr FEDORCHUK
·
ЗБІРНИК НАУКОВИХ ПРАЦЬ КАМ'ЯНЕЦЬ-ПОДІЛЬСЬКОГО НАЦІОНАЛЬНОГО УНІВЕРСИТЕТУ ІМЕНІ ІВАНА ОГІЄНКА. СЕРІЯ ПЕДАГОГІЧНА
On the construction and classification of the common invariant solutions for the (1+3)-dimensional Euler–Lagrange–Born–Infeld and homogeneous Monge–Ampère equations
2024
·
V. M. Fedorchuk
, V. I. Fedorchuk
·
Математичні методи та фізико-механічні поля
On symmetry reduction of the (1+3)-dimensional inhomogeneous Monge–Ampère equation to algebraic equations
2022
·
V. M. Fedorchuk
, V. I. Fedorchuk
·
Математичні методи та фізико-механічні поля
PDF
On symmetry reduction and some classes of invariant solutions of the (1+3)-dimensional homogeneous Monge-Ampère equation
2021
·
Vasyl Fedorchuk
, Volodymyr Fedorchuk
·
Proceedings of the International Geometry Center
PDF
On the Partial Preliminary Group Classification of the Nonlinear Five-Dimensional D’Alembert Equation
2013
·
V. I. Fedorchuk
·
Journal of Mathematical Sciences
On symmetry reduction of some classes of dierential equations in the space M (1; 4) R(u)
2013
·
В. І. Федорчук
Сlassification of non-singular manifolds in the space M(1,4)×R(u) invariant under one- and two- dimensional non-conjugate subalgebras of the lie algebra of the poincaré group P(1,4)
2012
·
В. М. Федорчук
, В. І. Федорчук
On the equivalence of functional bases of differential invariants for nonconjugate subgroups of the local Lie groups of point transformations
2010
·
V. M. Fedorchuk
, V. I. Fedorchuk
·
Journal of Mathematical Sciences
On functional bases of the first-order differential invariants for non-conjugate subgroups of the Poincaré group $P(1,4)$
2008
·
В. М. Федорчук
, В. І. Федорчук
·
DOAJ (DOAJ: Directory of Open Access Journals)
Some new differential equations of the first-order in the spaces M(1,3)×R(u) and M(1,4)×R(u) with given symmetry groups
2004
·
Vasyl Fedorchuk
, Volodymyr Fedorchuk
·
North-Holland mathematics studies
On the differential first-order invariants for the non-splitting subgroups of the generalized Poincaré group $P(1,4)$
2004
·
В. М. Федорчук
, В. І. Федорчук
·
DOAJ (DOAJ: Directory of Open Access Journals)
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Works count:
27
Citation count:
49
H-index:
4
I10-index:
1
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