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ORCIDAlexander Zlotnik 0002
Person information
- affiliation: National Research University Higher School of Economics, Moscow, Russia
Other persons with the same name
- Alexander Zlotnik 0001 — Technion, Israel Institute of Technology
- Alexander Zlotnik 0003 — Technical University of Madrid, Speech Technology Group, ETSIT, Spain
- Alexander Zlotnik 0004 (aka: Alex Zlotnik 0004) — Bar-Ilan University, School of Engineering, Israel
- Alexander Zlotnik 0005 — Soroka Medical Center, Division of Anesthesiology and Critical Care, Beer-Sheba, Israel
- Alexander Zlotnik 0006 (aka: Alex Zlotnik 0006) — Tech Yahoo, Tel Aviv, Israel
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2020 – today
- 2024
[i6]Alexander Zlotnik, Timofey Lomonosov
:
On properties of a semi-explicit in time fourth-order vector compact scheme for the multidimensional acoustic wave equation. CoRR abs/2403.16174 (2024)- 2023
- [j25]Alexander Zlotnik:
Remarks on the model of quasi-homogeneous binary mixtures with the NASG equations of state. Appl. Math. Lett. 146: 108801 (2023) - [j24]Alexander Zlotnik, Timofey Lomonosov:
On Regularized Systems of Equations for Gas Mixture Dynamics with New Regularizing Velocities and Diffusion Fluxes. Entropy 25(1): 158 (2023) - [j23]Alexander Zlotnik, Raimondas Ciegis:
On Construction and Properties of Compact 4th Order Finite-Difference Schemes for the Variable Coefficient Wave Equation. J. Sci. Comput. 95(1): 3 (2023) - [i5]Alexander A. Zlotnik, Timofey Lomonosov:
On a Doubly Reduced Model for Dynamics of Heterogeneous Mixtures of Stiffened Gases, its Regularizations and their Implementations. CoRR abs/2305.10522 (2023) - 2022
- [j22]Alexander Zlotnik, Raimondas Ciegis:
On higher-order compact ADI schemes for the variable coefficient wave equation. Appl. Math. Comput. 412: 126565 (2022) - [j21]Alexander Zlotnik, Anna Fedchenko, Timofey Lomonosov:
Entropy Correct Spatial Discretizations for 1D Regularized Systems of Equations for Gas Mixture Dynamics. Symmetry 14(10): 2171 (2022) - 2021
- [j20]Alexander Zlotnik, Raimondas Ciegis:
A compact higher-order finite-difference scheme for the wave equation can be strongly non-dissipative on non-uniform meshes. Appl. Math. Lett. 115: 106949 (2021) - [j19]Vladislav A. Balashov, Alexander Zlotnik:
On a New Spatial Discretization for a Regularized 3D Compressible Isothermal Navier-Stokes-Cahn-Hilliard System of Equations with Boundary Conditions. J. Sci. Comput. 86(3): 33 (2021) - [j18]Vladislav A. Balashov, Alexander Zlotnik:
Correction to the Paper: An Energy Dissipative Spatial Discretization for the Regularized Compressible Navier-stokes-cahn-hilliard System of Equations (in Math. Model. Anal., 25(1): 110-129, https: //doi.org/10.3846/MMA.2020.10577). Math. Model. Anal. 26(2): 337-338 (2021) - [j17]Alexander Zlotnik, Olga Kireeva:
On Compact 4th order finite-difference Schemes for the wave equation. Math. Model. Anal. 26(3): 479-502 (2021) - [j16]Alexander Zlotnik:
On Conditions for L2-Dissipativity of an Explicit Finite-Difference Scheme for Linearized 2D and 3D Barotropic Gas Dynamics System of Equations with Regularizations. Symmetry 13(11): 2184 (2021) - [i4]Alexander Zlotnik, Raimondas Ciegis:
On Properties of Compact 4th order Finite-Difference Schemes for the Variable Coefficient Wave Equation. CoRR abs/2101.10575 (2021) - [i3]Alexander Zlotnik:
On properties of an explicit in time fourth-order vector compact scheme for the multidimensional wave equation. CoRR abs/2105.07206 (2021) - 2020
- [j15]Alexander Zlotnik, Timofey Lomonosov:
L2-dissipativity of the linearized explicit finite-difference scheme with a kinetic regularization for 2D and 3D gas dynamics system of equations. Appl. Math. Lett. 103: 106198 (2020) - [j14]Vladislav A. Balashov, Alexander Zlotnik:
An Energy dissipative Spatial discretization for the Regularized compressible Navier-Stokes-Cahn-Hilliard System of equations. Math. Model. Anal. 25(1): 110-129 (2020) - [i2]Alexander A. Zlotnik, Olga Kireeva:
On compact 4th order finite-difference schemes for the wave equation. CoRR abs/2011.14104 (2020) - [i1]Alexander Zlotnik, Raimondas Ciegis:
A compact higher-order finite-difference scheme for the wave equation can be strongly non-dissipative on non-uniform meshes. CoRR abs/2012.01000 (2020)
2010 – 2019
- 2019
- [j13]Alexander Zlotnik:
On L2-dissipativity of linearized explicit finite-difference schemes with a regularization on a non-uniform spatial mesh for the 1D gas dynamics equations. Appl. Math. Lett. 92: 115-120 (2019) - [j12]Alexander Zlotnik, Timofey Lomonosov:
Verification of an Entropy dissipative Qgd-Scheme. Math. Model. Anal. 24(2): 179-194 (2019) - 2018
- [j11]Alexander Zlotnik, Raimondas Ciegis:
A "converse" stability condition is necessary for a compact higher order scheme on non-uniform meshes for the time-dependent Schrödinger equation. Appl. Math. Lett. 80: 35-40 (2018) - [j10]Boris N. Chetverushkin, Alexander A. Zlotnik:
On a hyperbolic perturbation of a parabolic initial-boundary value problem. Appl. Math. Lett. 83: 116-122 (2018) - [j9]Alexander Zlotnik, Olga Kireeva:
Practical error Analysis for the three-Level Bilinear FEM and finite-difference Scheme for the 1D wave equation with non-smooth Data. Math. Model. Anal. 23(3): 359-378 (2018) - 2015
- [j8]Bernard Ducomet, Alexander A. Zlotnik, Alla Romanova:
On a splitting higher-order scheme with discrete transparent boundary conditions for the Schrödinger equation in a semi-infinite parallelepiped. Appl. Math. Comput. 255: 196-206 (2015) - [j7]Alexander A. Zlotnik, Ilya Zlotnik:
The High Order Method with Discrete TBCs for Solving the Cauchy Problem for the 1D Schrödinger Equation. Comput. Methods Appl. Math. 15(2): 233-245 (2015) - 2014
- [c2]Alexander Zlotnik:
Error Estimates of the Crank-Nicolson-Polylinear FEM with the Discrete TBC for the Generalized Schrödinger Equation in an Unbounded Parallelepiped. FDM 2014: 129-141 - 2013
- [j6]Alexander Zlotnik, Natalya Koltsova:
A Family of Finite-Difference Schemes with Discrete Transparent Boundary Conditions for a Parabolic Equation on the Half-Axis. Comput. Methods Appl. Math. 13(2): 119-138 (2013) - [c1]Alexander A. Zlotnik, Bernard Ducomet, Ilya Zlotnik, Alla Romanova:
Splitting in Potential Finite-Difference Schemes with Discrete Transparent Boundary Conditions for the Time-Dependent Schrödinger Equation. ENUMATH 2013: 203-211
2000 – 2009
- 2009
- [j5]Alexander A. Zlotnik, Bernard Ducomet, Héloïse Goutte, Jean-Francois Berger:
On one semidiscrete Galerkin method for a generalized time-dependent 2D Schrödinger equation. Appl. Math. Lett. 22(2): 252-257 (2009) - [j4]Alexander Zlotnik, Olga Kireeva:
Error Bounds for Finite Element Methods with Generalized Cubic Splines for a 4-th Order Ordinary Differential Equation with Nonsmooth Data. Comput. Methods Appl. Math. 9(2): 203-218 (2009) - 2005
- [j3]Bernard Ducomet, Alexander A. Zlotnik:
Stabilization and stability for the spherically symmetric Navier-Stokes-Poisson system. Appl. Math. Lett. 18(10): 1190-1198 (2005) - 2003
- [j2]Alexander A. Zlotnik:
Stress and heat flux stabilization for viscous compressible medium equations with a nonmonotone state function. Appl. Math. Lett. 16(8): 1231-1237 (2003) - 2001
- [j1]Bernard Ducomet, Alexander A. Zlotnik:
Remark on the stabilization of a viscous barotropic medium with a nonmonotonic equation of state. Appl. Math. Lett. 14(8): 921-926 (2001)
Coauthor Index
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