V. Makarov

发表

Leonid Vital'evich Kantorovich (Obituary)

I. V. Romanovskii, D. Faddeev, A. Aleksandrov, 1987 .

Polynomial interpolation of operators

V. Makarov, V. Khlobystov, 1997 .

Weighted Estimates for Boundary Value Problems with Fractional Derivatives

V. Makarov, I. Gavrilyuk, N. Mayko, 2019, Comput. Methods Appl. Math..

Polynomial interpolation of operators

V. V. Khlobystov, V. L. Makarov, V. Makarov, 1997 .

Stabilization of Transient Processes in Power Systemsby an Eigenvalue Shift

V. Makarov, J. David, HillDepartment, 1997 .

Adaptive algorithms based on exact difference schemes for nonlinear BVPs on the half-axis

V. Makarov, I. Gavrilyuk, M. Kutniv, 2009 .

Interpolation of functional by integral continued C-fractions

V. Makarov, M. Pahirya, M. M. Pahirya, 2018, 1801.06852.

Interpolating Integral Continued Fraction of the Thiele Type

V. Makarov, I. Demkiv, 2017 .

Mechanical systems, equivalent in Lyapunov's sense to systems not containing non-conservative positional forces

V. N. Koshlyakov, V. Makarov, 2007 .

Generalization of Resonant Equations for the Laguerre- and Legendre-Type Polynomials to Equations of the Fourth Order

V. Makarov, Nataliia Romaniuk, B. Bandyrskii, 2020, Ukrainian Mathematical Journal.

Weight Estimates of the Accuracy of Difference Schemes for the Sturm–Liouville Problem

V. Makarov, M. Kutniv, M. M. Gural’, 2017 .

Exponentially Convergent Duhamel-Like Algorithms for Differential Equations with an Operator Coefficient Possessing a Variable Domain in a Banach Space

Ivan P. Gavrilyuk, Volodymyr L. Makarov, T. Yu. Bohonova, 2007, SIAM J. Numer. Anal..

An exponentially convergent algorithm for nonlinear differential equations in Banach spaces

Ivan P. Gavrilyuk, Volodymyr L. Makarov, V. Makarov, 2007, Math. Comput..

Functional-discrete Method (FD-method) for Matrix Sturm-Liouville Problems

V. Makarov, I. Gavrilyuk, B. Bandyrskii, 2005 .

An exponentially convergent functional-discrete method for solving Sturm-Liouville problems with a potential including the Dirac δ-function

Volodymyr L. Makarov, Nataliya Rossokhata, Denys Dragunov, 2013, J. Comput. Appl. Math..

An efficient approach for solving stiff nonlinear boundary value problems

Volodymyr L. Makarov, Denys Dragunov, V. Makarov, 2016, J. Comput. Appl. Math..

A Metod with a Controllable Exponential Convergence Rate for Nonlinear Differential Operator Equations

Ivan P. Gavrilyuk, Volodymyr L. Makarov, D. Sytnyk, 2009, Comput. Methods Appl. Math..

Concentration curves in atomic absorption spectrometry

V. Makarov, A. Gilmutdinov, T. M. Abdullina, 1992 .

Structural Analysis of One Class of Dynamical Systems

V. N. Koshlyakov, V. Makarov, 2000 .

An Explicit Boundary Integral Representation of the Solution of the Two-Dimensional Heat Equation and Its Discretization

Ivan P. Gavrilyuk, Volodymyr L. Makarov, V. Makarov, 2000 .

Abstract Interpolation by Continued Thiele-Type Fractions

V. Makarov, I. Demkiv, 2018 .

Fifty years devoted to science (on the 70th birthday of Anatolii Mykhailovych Samoilenko)

V. Korolyuk, V. Makarov, Y. Drozd, 2008 .

Teoriya raznostnykh skhem (Theory of difference schemes): A.A. Samarskii, 656 p. “Nauka”, Moscow, 1977☆

V. L. Makarov, V. Makarov, 1978 .

Stability and Regularization of Three-Level Difference Schemes with Unbounded Operator Coefficients in Banach Spaces

Ivan P. Gavrilyuk, Volodymyr L. Makarov, Alexander Samarskii, 2001, SIAM J. Numer. Anal..

Volodymyr Leonidovych Makarov (on his 80th birthday)

V. Makarov, R. Chapko, O. Boichuk, 2022, Ukrainian Mathematical Journal.

On continual interpolation nodes for operators in linear topological spaces

V. Makarov, O. Kashpur, V. Khlobystov, 2010 .

Integral Newton-Type Polynomials with Continual Nodes

V. Makarov, V. Khlobystov, E. Kashpur, 2003 .

Functional-Discrete Method with a High Order of Accuracy for the Eigenvalue Transmission Problem

V. Makarov, N. Rossokhata, B.I. Bandurskii, 2001 .

Stability preserving structural transformations of systems of linear second-order ordinary differential equations

V. Makarov, D. Dragunov, Denis Dragunov, 2012, 1204.1814.

NEW MATHEMATICAL MODELS FOR THIN-WALLED SOLID STRUCTURES AND PROJECTIVE METHODS FOR THEIR SOLUTION

R. Lazarov, R. Ewing, V. Makarov, 2007 .

Symbolic Algorithm of the Functional-Discrete Method for a Sturm–Liouville Problem with a Polynomial Potential

Volodymyr L. Makarov, Nataliia Romaniuk, V. Makarov, 2017, Comput. Methods Appl. Math..

Difference schemes for nonlinear BVPs using Runge-Kutta IVP-solvers

V. Makarov, I. Gavrilyuk, M. Kutniv, 2006 .

Exponentially Convergent Algorithms for the Operator Exponential with Applications to Inhomogeneous Problems in Banach Spaces

Ivan P. Gavrilyuk, Volodymyr L. Makarov, V. Makarov, 2005, SIAM J. Numer. Anal..

Two-point difference schemes of an arbitrary given order of accuracy for nonlinear BVPs

Ivan P. Gavrilyuk, Volodymyr L. Makarov, Martin Hermann, 2010, Appl. Math. Lett..

THREE-POINT DIFFERENCE SCHEMES OF VARIABLE ORDER FOR NONLINEAR BVPS ON THE HALF-AXIS

V. Makarov, M. Kutniv, M. Hermann, 2005 .

VARIABLE ORDER DIFFERENCE SCHEMES FOR NONLINEAR TWO-POINT BVPs

V. Makarov, I. Gavrilyuk, M. Kutniv, 2005 .

Approximations of the Mittag-Leffler Operator Function with Exponential Accuracy and Their Applications to Solving Evolutionary Equations with Fractional Time Derivative

V. Makarov, I. Gavrilyuk, 2022, Ukrainian Mathematical Journal.

The theory of gyroscopic systems with non-conservative forces☆

V. N. Koshlyakov, V. Makarov, 2001 .

Existence of the solution to a nonlocal-in-time evolutional problem

V. Makarov, V. Vasylyk, D. Sytnyk, 2014, 1406.5417.

Exponentially Convergent Functional-discrete Method for Eigenvalue Transmission Problems with a Discontinuous Flux and the Potential as a Function in the Space L_1

Volodymyr L. Makarov, Nataliya Rossokhata, Denys Dragunov, 2011, Comput. Methods Appl. Math..

Weighted Estimates of the Cayley Transform Method for Abstract Differential Equations

Ivan P. Gavrilyuk, Volodymyr L. Makarov, Nataliya V. Mayko, 2020, Comput. Methods Appl. Math..

Boundary Effect in Accuracy Estimate of the Grid Method for Solving Fractional Differential Equations

V. Makarov, N. Mayko, 2019, Cybernetics and Systems Analysis.

The Boundary Effect in the Accuracy Estimate for the Grid Solution of the Fractional Differential Equation

V. Makarov, N. Mayko, 2018, Comput. Methods Appl. Math..

Super-Exponentially Convergent Parallel Algorithm for Eigenvalue Problems with Fractional Derivatives

Ivan P. Gavrilyuk, Volodymyr L. Makarov, Lyubomyr I. Demkiv, 2016, Comput. Methods Appl. Math..

Weight Uniform Accuracy Estimates of Finite Difference Method for Poisson Equation, Taking into Account Boundary Effect

Volodymyr L. Makarov, Lyubomyr I. Demkiv, V. Makarov, 2009, NAA.

Accuracy Estimates of Difference Schemes for Quasi-Linear Elliptic Equations with Variable Coefficients Taking into Account Boundary Effect

Volodymyr L. Makarov, Lyubomyr I. Demkiv, V. Makarov, 2004, NAA.

Algorithms without accuracy saturation for evolution equations in Hilbert and Banach spaces

Ivan P. Gavrilyuk, Volodymyr L. Makarov, V. Makarov, 2004, Math. Comput..

Realization of the Exact Three-Point Finite-Difference Schemes for the System of Second-Order Ordinary Differential Equations

V. Makarov, N. Mayko, V. Ryabichev, 2023, Ukrainian Mathematical Journal.

Weighted Estimates of the Cayley Transform Method for Boundary Value Problems in a Banach Space pdf

V. L. Makarov, N. V. Mayko, V. Makarov, 2020, ArXiv.

Boundary Effect in Accuracy Estimate of the Grid Method for Solving Fractional Differential Equations

V. Makarov, N. Mayko, 2019, Cybernetics and Systems Analysis.

A Two-Sided Functional-Discrete Method for Second-Order Differential Equations with General Boundary Conditions

V. Makarov, I. Lazurchak, 2004 .

The Two-sided FD-method of Solving the First Boundary Problem for Singular ODE of the Second Order in the Half-axis

V. Makarov, I. Lazurchak, 2002 .

Abstract Interpolation by Continued Thiele-Type Fractions

V. Makarov, I. Demkiv, 2018, Cybernetics and Systems Analysis.

Interpolating Integral Continued Fraction of the Thiele Type

V. Makarov, I. Demkiv, 2016, Journal of Mathematical Sciences.

Generalized three-point difference schemes of high-order accuracy for systems of second-order nonlinear ordinary differential equations

V. L. Makarov, M. V. Kutniv, V. Makarov, 2009 .

Mathematical Model of the Graded-Band-Gap Semiconductor Structure with High Internal Quantum Efficiency

Ivan P. Gavrilyuk, Volodymyr L. Makarov, Nataliya Rossokhataya, 1999, SIAM J. Appl. Math..

Eigenvalue Problem for the Second Order Differential Equation with Nonlocal Conditions

V. Makarov, M. Sapagovas, B. Bandyrskii, 2006 .

A fast algorithm for solving the dirichlet problem on hexagonal templet for the poisson equation in a rectangle

S. V. Makarov, V. Makarov, M. M. Moskal’kov, 1995 .

A Two Point Difference Scheme of an Arbitrary Order of Accuracy for BVPS for Systems of First Order Nonlinear Odes

V. Makarov, I. Gavrilyuk, M. Kutniv, 2004 .

An algorithm for constructing completely conservative difference schemes

A. V Kuz'min, V. L Makarov, A. V. Kuz’min, 1982 .

A completely conservative difference scheme for gas-dynamic equations in Eulerian variables

A. V. Kuz’min, V. Makarov, G. Meladze, 1980 .

SI-method for solving stiff nonlinear boundary value problems.

V. Makarov, D. Dragunov, 2018, 1812.09498.

Exponentially Convergent Method For An Abstract Nonlocal Problem With Integral Nonlinearity

V. Makarov, V. Vasylyk, 2017, Ukrainian Mathematical Journal.

Exponentially convergent functional-discrete method for solving Sturm-Liouville problems with potential including Dirac \delta-function

V. Makarov, N. Rossokhata, Denis Dragunov, 2011, 1112.2540.

A numeric-analytical method for solving the Cauchy problem for ordinary differential equations

V. Makarov, Denis Dragunov, 2010, 1009.0058.

A numerical-analytic method for solving the Cauchy problem for ordinary differential equations

Volodymyr L. Makarov, Denys Dragunov, V. Makarov, 2011, Comput. Methods Appl. Math..