D. Kuzmin

发表

On the design of general-purpose flux limiters for finite element schemes. I. Scalar convection

Dmitri Kuzmin, D. Kuzmin, 2006, J. Comput. Phys..

Quantitative benchmark computations of two‐dimensional bubble dynamics

D. Kuzmin, L. Tobiska, N. Parolini, 2009 .

Adaptive mesh refinement for high‐resolution finite element schemes

Dmitri Kuzmin, Matthias Möller, D. Kuzmin, 2006 .

Locally bound-preserving enriched Galerkin methods for the linear advection equation

Hennes Hajduk, Dmitri Kuzmin, Andreas Rupp, 2020 .

Linearity-preserving monotone local projection stabilization schemes for continuous finite elements

John N. Shadid, Dmitri Kuzmin, Steffen Basting, 2017 .

A new approach to enforcing discrete maximum principles in continuous Galerkin methods for convection-dominated transport equations

John N. Shadid, Dmitri Kuzmin, D. Kuzmin, 2015 .

Algebraic Flux Correction II

D. Kuzmin, M. Möller, M. Gurris, 2012 .

Implicit FEM‐FCT algorithms and discrete Newton methods for transient convection problems

Dmitri Kuzmin, Matthias Möller, Drosos Kourounis, 2008 .

A high-resolution scheme of TVD type for the Aw-Rascle-Greenberg model of traffic flow

D. Kuzmin, S. Turek, M. Gurris, 2006 .

On the use of slope limiters for the design of recovery based error indicators

Dmitri Kuzmin, Matthias Möller, D. Kuzmin, 2006 .

A semi-implicit FEM-FCT algorithm for efficient treatment of time-dependent problems

D. Kuzmin, D. Kuzmin, D. Kourounis, 2005 .

Algebraic Flux Correction I. Scalar Conservation Laws

Dmitri Kuzmin, Matthias Möller, D. Kuzmin, 2005 .

On the design of general-purpose flux limiters for implicit FEM with a consistent mass matrix

D. Kuzmin, D. Kuzmin, 2005 .

High-resolution FEM-TVD schemes based on a fully multidimensional flux limiter

D. Kuzmin, S. Turek, 2004 .

Implicit Flux-Corrected Transport Algorithm for Finite Element Simulation of the Compressible Euler Equations

Stefan Turek, Dmitri Kuzmin, Matthias Möller, 2004 .

High-resolution FEM?FCT schemes for multidimensional conservation laws

Stefan Turek, Dmitri Kuzmin, Matthias Möller, 2004 .

Multidimensional FEM‐FCT schemes for arbitrary time stepping

Stefan Turek, Dmitri Kuzmin, Matthias Möller, 2003 .

Flux correction tools for finite elements

Stefan Turek, Dmitri Kuzmin, D. Kuzmin, 2002 .

No . 588 June 2018 Frame-invariant directional vector limiters for discontinuous Galerkin methods

D. Kuzmin, H. Hajduk, V. Aizinger, 2018 .

Synchronized slope limiting in discontinuous Galerkin methods for the equations of gas dynamics

Dmitri Kuzmin, Christoph Lohmann, D. Kuzmin, 2016 .

Anisotropic slope limiting for discontinuous Galerkin methods

Balthasar Reuter, Adam Kosík, Dmitri Kuzmin, 2017 .

Bathymetry Reconstruction Using Inverse ShallowWater Models: Finite Element Discretization and Regularization

D. Kuzmin, D. Kuzmin, H. Hajduk, 2020 .

Matrix-free subcell residual distribution for Bernstein finite element discretizations of linear advection equations

Hennes Hajduk, Dmitri Kuzmin, Tzanio Kolev, 2020 .

Bound-preserving flux limiting schemes for DG

D. Kuzmin, Andreas Rupp, Von, 2019 .

Slope limiting for discontinuous Galerkin approximations with a possibly non‐orthogonal Taylor basis

Dmitri Kuzmin, D. Kuzmin, 2013 .

Random walk implementation of rotary diffusion in Lagrangian models of fiber orientation

D. Kuzmin, O. Ahmadi, 2017 .

A minimization-based finite element formulation for interface-preserving level set reinitialization

D. Kuzmin, Christopher Basting, 2013, Computing.

A high order 3 D FEM-Level Set approach for multiphase flows with application to monodisperse droplet generation

D. Kuzmin, S. Turek, S. Hysing, 2010 .

Algebraic Flux Correction III. Incompressible Flow Problems

D. Kuzmin, S. Turek, 2005 .

NUMERICAL SIMULATION OF TURBULENT BUBBLY FLOWS

D. Kuzmin, S. Turek, 2004 .

ALGEBRAIC FLUX CORRECTION FOR FINITE ELEMENT DISCRETIZATIONS OF COUPLED SYSTEMS

D. Kuzmin, 2007 .

Bound-preserving flux limiting schemes for DG discretizations of conservation laws with applications to the Cahn–Hilliard equation

Dmitri Kuzmin, Florian Frank, Andreas Rupp, 2020 .

A nonlinear ALE-FCT scheme for non-equilibrium reactive solute transport in moving domains

Sibusiso Mabuza, Dmitri Kuzmin, D. Kuzmin, 2014 .

Population Balances Coupled with the CFD-Code FeatFlow

Stefan Turek, Volker Mehrmann, Dmitri Kuzmin, 2006 .

No . 590 August 2018 A partition of unity approach to adaptivity and limiting in continuous finite element methods

D. Kuzmin, C. Kees, M. Luna, 2018 .

Bound-preserving convex limiting for high-order Runge-Kutta time discretizations of hyperbolic conservation laws pdf

Manuel Quezada de Luna, Dmitri Kuzmin, David I. Ketcheson, 2020, ArXiv.

Modeling and Numerical Aspects of Population Balance Equations in gas / liquid-liquid Two Phase Flows

D. Kuzmin, S. Turek, F. Platte, 2008 .

Failsafe flux limiting and constrained data projections for systems of conservation laws

M. Shashkov, D. Kuzmin, J. Shadid, 2010 .

High-resolution nite element schemes for an idealized Z-pinch implosion model

Philip G. Homan, D. Kuzmin, J. Shadid, 2010 .

A partition of unity approach to adaptivity and limiting in continuous finite element methods

Manuel Quezada de Luna, Dmitri Kuzmin, Christopher E. Kees, 2019, Comput. Math. Appl..

Algebraic Flux Correction II. Compressible Euler Equations

Dmitri Kuzmin, Matthias Möller, D. Kuzmin, 2005 .

Particle Behavior During the Arc Spraying Process with Cored Wires

D. Kuzmin, S. Turek, W. Tillmann, 2008 .

Numerical modeling of generation and propagation of Gӧrtler vortices

K. V. Demyanko, D. Kuzmin, Y. Nechepurenko, 2016 .

Bound-preserving and entropy-stable algebraic flux correction schemes for the shallow water equations with topography

D. Kuzmin, H. Hajduk, 2022, ArXiv.

On the design of higher-order FEM satisfying the discrete maximum principle

D. Kuzmin, 2007 .

Monolithic convex limiting for continuous ﬁnite element discretizations of hyperbolic conservation

D. Kuzmin, 2019 .

A minimization-based finite element formulation for interface-preserving level set reinitialization

D. Kuzmin, Christopher Basting, 2013, Computing.

A positivity-preserving finite element method for chemotaxis problems in 3D

Stefan Turek, Dmitri Kuzmin, Andriy Sokolov, 2013, J. Comput. Appl. Math..

Particle Trajectories by Arc Spraying with Cored Wires

D. Kuzmin, S. Turek, W. Tillmann, 2008, International Thermal Spray Conference.

Flux-corrected transport algorithms for continuous Galerkin methods based on high order Bernstein finite elements

John N. Shadid, Sibusiso Mabuza, Dmitri Kuzmin, 2017, J. Comput. Phys..

Monolithic Convex Limiting for Legendre-Gauss-Lobatto Discontinuous Galerkin Spectral Element Methods

D. Kuzmin, G. Gassner, A. M. Rueda-Ram'irez, 2023, Communications on Applied Mathematics and Computation.

Hierarchical slope limiting in explicit and implicit discontinuous Galerkin methods

Dmitri Kuzmin, D. Kuzmin, 2014, J. Comput. Phys..

Explicit and implicit FEM-FCT algorithms with flux linearization

Dmitri Kuzmin, D. Kuzmin, 2009, J. Comput. Phys..

A vertex-based hierarchical slope limiter for p-adaptive discontinuous Galerkin methods

Dmitri Kuzmin, D. Kuzmin, 2010, J. Comput. Appl. Math..

Scale separation in fast hierarchical solvers for discontinuous Galerkin methods

Dmitri Kuzmin, Vadym Aizinger, Lukas Korous, 2015, Appl. Math. Comput..

Analysis of a Combined CG1-DG2 Method for the Transport Equation

Dmitri Kuzmin, Roland Becker, Melanie Bittl, 2015, SIAM J. Numer. Anal..

The CG1-DG2 method for convection-diffusion equations in 2D

Dmitri Kuzmin, Roland Becker, Melanie Bittl, 2014, J. Comput. Appl. Math..

Novel Simulation Approaches for Cyclic Steady-state Fixed-bed Processes Exhibiting Sharp Fronts and Shocks

Stefan Turek, Dmitri Kuzmin, D. Kuzmin, 2005 .

On the implementation of the k − ε turbulence model in incompressible flow solvers based on a finite element discretization

D. Kuzmin, 2006 .

MULTIDIMENSIONAL FEM-TVD PARADIGM FOR CONVECTION-DOMINATED FLOWS

Stefan Turek, Dmitri Kuzmin, D. Kuzmin, 2004 .

On the design of flux limiters for finite element discretizations with a consistent mass matrix

D. Kuzmin, 2005 .

High-order local maximum principle preserving (MPP) discontinuous Galerkin finite element method for the transport equation

Manuel Quezada de Luna, Dmitri Kuzmin, Tzanio V. Kolev, 2017, J. Comput. Phys..

Linearity-preserving flux correction and convergence acceleration for constrained Galerkin schemes

Dmitri Kuzmin, D. Kuzmin, 2012, J. Comput. Appl. Math..

Planar and Orthotropic Closures for Orientation Tensors in Fiber Suspension Flow Models

Dmitri Kuzmin, D. Kuzmin, 2018, SIAM J. Appl. Math..

Random walk methods for Monte Carlo simulations of Brownian diffusion on a sphere

A. Novikov, D. Kuzmin, O. Ahmadi, 2020, Appl. Math. Comput..

A monolithic conservative level set method with built-in redistancing

Manuel Quezada de Luna, Dmitri Kuzmin, Christopher E. Kees, 2019, J. Comput. Phys..

Optimal control for mass conservative level set methods

Dmitri Kuzmin, Christopher Basting, D. Kuzmin, 2014, J. Comput. Appl. Math..

An optimization-based approach to enforcing mass conservation in level set methods

Dmitri Kuzmin, D. Kuzmin, 2014, J. Comput. Appl. Math..

Algebraic Flux Correction III

Stefan Turek, Dmitri Kuzmin, D. Kuzmin, 2012 .

Entropy stabilization and property-preserving limiters for ℙ1 discontinuous Galerkin discretizations of scalar hyperbolic problems

Dmitri Kuzmin, D. Kuzmin, 2020, J. Num. Math..

Entropy conservation property and entropy stabilization of high-order continuous Galerkin approximations to scalar conservation laws pdf

Manuel Quezada de Luna, Dmitri Kuzmin, D. Kuzmin, 2020, Computers & Fluids.

Subcell flux limiting for high-order Bernstein finite element discretizations of scalar hyperbolic conservation laws

D. Kuzmin, M. Luna, 2019, J. Comput. Phys..

Bound-preserving Flux Limiting for High-Order Explicit Runge–Kutta Time Discretizations of Hyperbolic Conservation Laws

D. Kuzmin, D. Ketcheson, M. Luna, 2020, J. Sci. Comput..

Bound-preserving convex limiting for high-order Runge-Kutta time discretizations of hyperbolic conservation laws

D. Kuzmin, D. Ketcheson, M. Luna, 2020, ArXiv.

An unfitted finite element method using level set functions for extrapolation into deformable diffuse interfaces

D. Kuzmin, Jan-Phillip Bäcker, 2021, J. Comput. Phys..

Matrix-free subcell residual distribution for Bernstein finite elements: Monolithic limiting

Hennes Hajduk, John N. Shadid, Dmitri Kuzmin, 2020 .

Sequential limiting in continuous and discontinuous Galerkin methods for the Euler equations

Dmitri Kuzmin, Tzanio V. Kolev, Veselin Dobrev, 2018, J. Comput. Phys..

Goal-oriented a posteriori error estimates for transport problems

Dmitri Kuzmin, Sergey Korotov, D. Kuzmin, 2010, Math. Comput. Simul..

Finite element simulation of three-dimensional particulate flows using mixture models

Yuliya Gorb, Dmitri Kuzmin, Liudmila Rivkind, 2014, J. Comput. Appl. Math..

Monolithic convex limiting for continuous finite element discretizations of hyperbolic conservation laws

Manuel Quezada de Luna, Dmitri Kuzmin, D. Kuzmin, 2020, 2003.12007.

Multilayer Taylor-Galerkin schemes for convection problems

D. Kuzmin, A. Smolianski, 1999 .

Algebraic entropy fixes and convex limiting for continuous finite element discretizations of scalar hyperbolic conservation laws pdf

Manuel Quezada de Luna, Dmitri Kuzmin, D. Kuzmin, 2020, ArXiv.

An assessment of solvers for algebraically stabilized discretizations of convection–diffusion–reaction equations pdf

Abhinav K. Jha, Dmitri Kuzmin, Naveed Ahmed, 2021, J. Num. Math..

Particle Behavior During the Arc Spraying Process with Cored Wires

D. Kuzmin, S. Turek, W. Tillmann, 2008 .

On the implementation of the κ-ε turbulence model in incompressible flow solvers based on a finite element discretisation

Stefan Turek, Dmitri Kuzmin, Otto Mierka, 2007, Int. J. Comput. Sci. Math..

Bound-preserving Flux Limiting for High-Order Explicit Runge–Kutta Time Discretizations of Hyperbolic Conservation Laws

D. Kuzmin, D. Ketcheson, Manuel Quezada de Luna, 2022, Journal of Scientific Computing.

A conservative, positivity preserving scheme for reactive solute transport problems in moving domains

Sibusiso Mabuza, Dmitri Kuzmin, Suncica Canic, 2014, J. Comput. Phys..

A new perspective on flux and slope limiting in discontinuous Galerkin methods for hyperbolic conservation laws

D. Kuzmin, 2020, ArXiv.

Implicit finite element schemes for stationary compressible particle-laden gas flows

Stefan Turek, Dmitri Kuzmin, Marcel Gurris, 2011, J. Comput. Appl. Math..

Limiter-based entropy stabilization of semi-discrete and fully discrete schemes for nonlinear hyperbolic problems pdf

Hennes Hajduk, Dmitri Kuzmin, Andreas Rupp, 2021, Computer Methods in Applied Mechanics and Engineering.

Flux-Corrected Transport

Stefan Turek, Rainald Löhner, Dmitri Kuzmin, 2005 .

Positive finite element schemes based on the flux-corrected transport procedure

Dmitri Kuzmin, D. Kuzmin, 2001 .

A constrained finite element method satisfying the discrete maximum principle for anisotropic diffusion problems

Daniil Svyatskiy, Dmitri Kuzmin, Mikhail J. Shashkov, 2009, J. Comput. Phys..

Gradient‐based nodal limiters for artificial diffusion operators in finite element schemes for transport equations

John N. Shadid, Dmitri Kuzmin, D. Kuzmin, 2017 .

Implicit finite element schemes for the stationary compressible Euler equations

Stefan Turek, Dmitri Kuzmin, Marcel Gurris, 2012 .

A new approach to a posteriori error estimation for convection-diffusion problems . I . Getting started

D. Kuzmin, S. Korotov, 2006 .

A Flux-Corrected Finite Element Method for Chemotaxis Problems

Stefan Turek, Dmitri Kuzmin, Andriy Sokolov, 2010, Comput. Methods Appl. Math..

Gradient-Based Limiting and Stabilization of Continuous Galerkin Methods

D. Kuzmin, D. Kuzmin, 2020 .

Proposal for quantitative benchmark computations of bubble dynamics

Stefan Turek, Nicola Parolini, Erik Burman, 2007 .

Analysis and numerical treatment of bulk-surface reaction-diffusion models of Gierer-Meinhardt type

D. Kuzmin, M. Roger, Jantien Backer, 2020, 2010.04426.

Numerical Study of a High Order 3D FEM-Level Set Approach for Immiscible Flow Simulation

Stefan Turek, Dmitri Kuzmin, Otto Mierka, 2013 .

A flux-corrected RBF-FD method for convection dominated problems in domains and on manifolds

S. Turek, D. Kuzmin, A. Sokolov, 2019, J. Num. Math..

Finite element simulation of compressible particle-laden gas flows

Stefan Turek, Dmitri Kuzmin, Marcel Gurris, 2010, J. Comput. Appl. Math..

A positivity-preserving and conservative intersection-distribution-based remapping algorithm for staggered ALE hydrodynamics on arbitrary meshes

Dmitri Kuzmin, Mack Kenamond, Mikhail J. Shashkov, 2021, J. Comput. Phys..

Finite Element Methods for Computational Fluid Dynamics: A Practical Guide

Dmitri Kuzmin, Jari Hmlinen, D. Kuzmin, 2014 .

Dissipation-based WENO stabilization of high-order finite element methods for scalar conservation laws

D. Kuzmin, Joshua Vedral, 2022, J. Comput. Phys..

An FCT finite element scheme for ideal MHD equations in 1D and 2D

Dmitri Kuzmin, Steffen Basting, D. Kuzmin, 2017, J. Comput. Phys..

A new a posteriori error estimate for convection-reaction-diffusion problems

D. Kuzmin, A. Hannukainen, S. Korotov, 2008 .

On the design of algebraic flux correction schemes for quadratic finite elements

Dmitri Kuzmin, D. Kuzmin, 2008 .

Property-Preserving Numerical Schemes for Conservation Laws

D. Kuzmin, H. Hajduk, 2023 .

Limiting and divergence cleaning for continuous finite element discretizations of the MHD equations

D. Kuzmin, N. Klyushnev, D. Kuzmin, 2020, J. Comput. Phys..

A linearity preserving nodal variation limiting algorithm for continuous Galerkin discretization of ideal MHD equations

John N. Shadid, Roger P. Pawlowski, Eric C. Cyr, 2020, J. Comput. Phys..

Implicit FEM-FCT algorithm for compressible flows

D. Kuzmin, S. Turek, M. Möller, 2004 .

Numerical aspects and implementation of population balance equations coupled with turbulent fluid dynamics

Stefan Turek, Dmitri Kuzmin, Otto Mierka, 2011, Comput. Chem. Eng..

Strongly consistent low-dissipation WENO schemes for finite elements

D. Kuzmin, Joshua Vedral, Andreas Rupp, 2024, 2407.04646.

Application of Machine Learning and Convex Limiting to Subgrid Flux Modeling in the Shallow-Water Equations

D. Kuzmin, I. Timofeyev, Alexey Schwarzmann, 2024, ArXiv.

Goal-oriented mesh adaptation for flux-limited approximations to steady hyperbolic problems

Dmitri Kuzmin, Matthias Möller, D. Kuzmin, 2010, J. Comput. Appl. Math..