Murtazo Nazarov
Senior Lecturer/Associate Professor at Department of Information Technology; Division of Scientific Computing
- Telephone:
- +46 18 471 62 87
- E-mail:
- murtazo.nazarov@it.uu.se
- Visiting address:
- Hus 10, Regementsvägen 10
- Postal address:
- Box 337
751 05 UPPSALA
- Academic merits:
- Docent
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Publications
Recent publications
A structure-preserving finite element framework for the Vlasov–Maxwell system
Part of Computer Methods in Applied Mechanics and Engineering, 2025
- DOI for A structure-preserving finite element framework for the Vlasov–Maxwell system
- Download full text (pdf) of A structure-preserving finite element framework for the Vlasov–Maxwell system
An anisotropic nonlinear stabilization for finite element approximation of Vlasov-Poisson equations
Part of Journal of Computational Physics, 2025
- DOI for An anisotropic nonlinear stabilization for finite element approximation of Vlasov-Poisson equations
- Download full text (pdf) of An anisotropic nonlinear stabilization for finite element approximation of Vlasov-Poisson equations
Stability estimates for radial basis function methods applied to linear scalar conservation laws
Part of Applied Mathematics and Computation, 2025
- DOI for Stability estimates for radial basis function methods applied to linear scalar conservation laws
- Download full text (pdf) of Stability estimates for radial basis function methods applied to linear scalar conservation laws
A high-order residual-based viscosity finite element method for incompressible variable density flow
Part of Journal of Computational Physics, 2024
- DOI for A high-order residual-based viscosity finite element method for incompressible variable density flow
- Download full text (pdf) of A high-order residual-based viscosity finite element method for incompressible variable density flow
A structure preserving numerical method for the ideal compressible MHD system
Part of Journal of Computational Physics, 2024
All publications
Articles in journal
A structure-preserving finite element framework for the Vlasov–Maxwell system
Part of Computer Methods in Applied Mechanics and Engineering, 2025
- DOI for A structure-preserving finite element framework for the Vlasov–Maxwell system
- Download full text (pdf) of A structure-preserving finite element framework for the Vlasov–Maxwell system
An anisotropic nonlinear stabilization for finite element approximation of Vlasov-Poisson equations
Part of Journal of Computational Physics, 2025
- DOI for An anisotropic nonlinear stabilization for finite element approximation of Vlasov-Poisson equations
- Download full text (pdf) of An anisotropic nonlinear stabilization for finite element approximation of Vlasov-Poisson equations
Stability estimates for radial basis function methods applied to linear scalar conservation laws
Part of Applied Mathematics and Computation, 2025
- DOI for Stability estimates for radial basis function methods applied to linear scalar conservation laws
- Download full text (pdf) of Stability estimates for radial basis function methods applied to linear scalar conservation laws
A high-order residual-based viscosity finite element method for incompressible variable density flow
Part of Journal of Computational Physics, 2024
- DOI for A high-order residual-based viscosity finite element method for incompressible variable density flow
- Download full text (pdf) of A high-order residual-based viscosity finite element method for incompressible variable density flow
A structure preserving numerical method for the ideal compressible MHD system
Part of Journal of Computational Physics, 2024
Part of Journal of Computational Physics, 2024
- DOI for A nodal based high order nonlinear stabilization for finite element approximation of Magnetohydrodynamics
- Download full text (pdf) of A nodal based high order nonlinear stabilization for finite element approximation of Magnetohydrodynamics
Part of Journal of Computational Physics, 2024
- DOI for A fully conservative and shift-invariant formulation for Galerkin discretizations of incompressible variable density flow
- Download full text (pdf) of A fully conservative and shift-invariant formulation for Galerkin discretizations of incompressible variable density flow
Viscous Regularization of the MHD Equations
Part of SIAM Journal on Applied Mathematics, p. 1439-1459, 2024
Part of Computer Methods in Applied Mechanics and Engineering, 2024
Residual viscosity stabilized RBF-FD methods for solving nonlinear conservation laws
Part of Journal of Scientific Computing, 2023
- DOI for Residual viscosity stabilized RBF-FD methods for solving nonlinear conservation laws
- Download full text (pdf) of Residual viscosity stabilized RBF-FD methods for solving nonlinear conservation laws
A finite element based Heterogeneous Multiscale Method for the Landau-Lifshitz equation
Part of Journal of Computational Physics, 2023
- DOI for A finite element based Heterogeneous Multiscale Method for the Landau-Lifshitz equation
- Download full text (pdf) of A finite element based Heterogeneous Multiscale Method for the Landau-Lifshitz equation
Part of Journal of Computational and Applied Mathematics, 2023
- DOI for A high-order artificial compressibility method based on Taylor series time-stepping for variable density flow
- Download full text (pdf) of A high-order artificial compressibility method based on Taylor series time-stepping for variable density flow
Stability analysis of high order methods for the wave equation
Part of Journal of Computational and Applied Mathematics, 2022
- DOI for Stability analysis of high order methods for the wave equation
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A High-Order Residual-Based Viscosity Finite Element Method for the Ideal MHD Equations
Part of Journal of Scientific Computing, 2022
- DOI for A High-Order Residual-Based Viscosity Finite Element Method for the Ideal MHD Equations
- Download full text (pdf) of A High-Order Residual-Based Viscosity Finite Element Method for the Ideal MHD Equations
Monolithic parabolic regularization of the MHD equations and entropy principles
Part of Computer Methods in Applied Mechanics and Engineering, 2022
- DOI for Monolithic parabolic regularization of the MHD equations and entropy principles
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Energy stable and accurate coupling of finite element methods and finite difference methods
Part of Journal of Computational Physics, 2022
- DOI for Energy stable and accurate coupling of finite element methods and finite difference methods
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Surface flow for colonial integration in reef-building corals
Part of Current Biology, p. 2596-2609, 2022
- DOI for Surface flow for colonial integration in reef-building corals
- Download full text (pdf) of Surface flow for colonial integration in reef-building corals
Numerical Simulations of Surface Quasi-Geostrophic Flows on Periodic Domains
Part of SIAM Journal on Scientific Computing, 2021
A residual-based artificial viscosity finite difference method for scalar conservation laws
Part of Journal of Computational Physics, 2021
- DOI for A residual-based artificial viscosity finite difference method for scalar conservation laws
- Download full text (pdf) of A residual-based artificial viscosity finite difference method for scalar conservation laws
Regularity of almost periodic solutions of Poisson equation
Part of Ufa Mathematical Journal, p. 97-107, 2020
Nonlinear artificial viscosity for spectral element methods
Part of Comptes rendus. Mathematique, p. 646-654, 2019
Second-Order Invariant Domain Preserving Approximation of the Euler Equations Using Convex Limiting
Part of SIAM Journal on Scientific Computing, 2018
Numerical investigation of a viscous regularization of the Euler equations by entropy viscosity
Part of Computer Methods in Applied Mechanics and Engineering, p. 128-152, 2017
- DOI for Numerical investigation of a viscous regularization of the Euler equations by entropy viscosity
- Download full text (pdf) of Numerical investigation of a viscous regularization of the Euler equations by entropy viscosity
Part of Journal of Mathematical Analysis and Applications, p. 940-955, 2015
Stabilized high-order Galerkin methods based on a parameter-free dynamic SGS model for LES
Part of Journal of Computational Physics, p. 77-101, 2015
Goal-oriented adaptive finite element methods for elliptic problems revisited
Part of Journal of Computational and Applied Mathematics, p. 125-147, 2015