V. John

发表

On the efficiency of linearization schemes and coupled multigrid methods in the simulation of a 3D flow around a cylinder

Volker John, V. John, 2006 .

Stabilized finite element methods for the generalized Oseen problem

Erik Burman, Malte Braack, Gert Lube, 2007 .

Reference values for drag and lift of a two‐dimensional time‐dependent flow around a cylinder

Volker John, V. John, 2004 .

Nonconforming streamline-diffusion-finite-element-methods for convection-diffusion problems

J. Maubach, L. Tobiska, V. John, 1997 .

Adaptive time step control for the incompressible Navier-Stokes equations

V. John, J. Rang, 2010 .

Simulations of Population Balance Systems with One Internal Coordinate using Finite Element Methods

K. Sundmacher, A. Voigt, L. Tobiska, 2009 .

A two-level variational multiscale method for convection-dominated convection-diffusion equations

W. Layton, S. Kaya, V. John, 2006 .

A comparison of time-discretization/linearization approaches for the incompressible Navier-Stokes equations

V. John, G. Matthies, J. Rang, 2006 .

On spurious oscillations at layers diminishing (SOLD) methods for convection–diffusion equations: Part I – A review

Volker John, Petr Knobloch, V. John, 2007 .

Numerical Studies of Finite Element Variational Multiscale Methods for Turbulent Flow Simulations

Volker John, Adela Kindl, V. John, 2010 .

The Time-Dependent Navier–Stokes Equations: Laminar Flows

V. John, 2016 .

On the parameter choice in grad-div stabilization for incompressible flow problems

Volker John, Leo G. Rebholz, Alexander Linke, 2013 .

Finite element error analysis for a projection-based variational multiscale method with nonlinear eddy viscosity

Volker John, Songul Kaya, S. Kaya, 2008 .

A posteriori optimization of parameters in stabilized methods for convection-diffusion problems - Part II

V. John, P. Knobloch, S. Savescu, 2011, J. Comput. Appl. Math..

Adaptive time step control for higher order variational time discretizations applied to convection–diffusion–reaction equations

Volker John, Naveed Ahmed, V. John, 2015 .

Techniques for the reconstruction of a distribution from a finite number of its moments

Volker John, Dominique Thévenin, I. Angelov, 2007 .

Residual a posteriori error estimates for two-level finite element methods for the Navier—Stokes equation

Volker John, V. John, 2001 .

Direct discretizations of bi-variate population balance systems with finite difference schemes of different order

Volker John, Carina Suciu, V. John, 2014 .

An assessment of two classes of variational multiscale methods for the simulation of incompressible turbulent flows

Volker John, Naveed Ahmed, V. John, 2020, Computer Methods in Applied Mechanics and Engineering.

The Time-Dependent Navier–Stokes Equations: Turbulent Flows

V. John, 2016 .

Simulations of the turbulent channel flow at Reτ = 180 with projection-based finite element variational multiscale methods

Volker John, V. John, M. Roland, 2007 .

A numerical study of a posteriori error estimators for convection–diffusion equations

Volker John, V. John, 2000 .

International Journal for Numerical Methods in Fluids Higher-order Finite Element Discretizations in a Benchmark Problem for Incompressible Flows

Gunar Matthies, Volker John, V. John, 2022 .

Some analytical results for an algebraic flux correction scheme for a steady convection – diffusion equation in 1 D

G. Barrenechea, V. John, P. Knobloch, 2014 .

Some analytical results for an algebraic flux correction scheme for a steady convection–diffusion equation in one dimension

Gabriel R. Barrenechea, Volker John, Petr Knobloch, 2014 .

DIMINISHING SPURIOUS OSCILLATIONS IN FINITE ELEMENT SOLUTIONS OF CONVECTION – DIFFUSION EQUATIONS ∗

V. John, P. Knobloch, 2007 .

Solvers for the Coupled Linear Systems of Equations

V. John, 2016 .

Approximating local averages of fluid velocities: the equilibrium Navier-Stokes equations

W. Layton, V. John, A. Dunca, 2004 .

Parallel Finite Element Methods for the Incompressible Navier-Stokes Equations

L. Tobiska, V. John, F. Schieweck, 1996 .

Finite Element Spaces for Linear Saddle Point Problems

V. John, 2016 .

Higher order finite element methods and multigrid solvers in a benchmark problem for the 3D Navier–Stokes equations

V. John, 2002 .

The Navier–Stokes Equations as Model for Incompressible Flows

V. John, 2016 .

Optimal control of buoyancy-driven liquid steel stirring modeled with single-phase Navier–Stokes equations

V. John, Ulrich Wilbrandt, Najib Alia, 2021 .

Stochastic-deterministic population balance modeling and simulation of a fluidized bed crystallizer experiment

K. Sundmacher, A. Voigt, Z. Lakdawala, 2019, Chemical Engineering Science.

On the feasibility of using open source solvers for the simulation of a turbulent air flow in a dairy barn

Volker John, Oswald Knoth, David Janke, 2020, Comput. Electron. Agric..

Applications of Mathematics

V. John, 2006 .

Numerical Methods for Partial Dierential Equations

V. John, 2013 .

On the e ciency of linearization schemes and coupled multigrid methods in the simulation of a 3D ow around a cylinder

V. John, 2006 .

Numerical methods for the simulation of a coalescence-driven droplet size distribution

Volker John, Ellen Schmeyer, Dominique Thévenin, 2013 .

Simulations of 3D/4D Precipitation Processes in a Turbulent Flow Field

V. John, M. Roland, 2010 .

On reducing spurious oscillations in discontinuous Galerkin (DG) methods for steady-state convection-diffusion-reaction equations

V. John, Derk Frerichs, 2020 .

FINITE ELEMENT ERROR ANALYSIS OF A MANTLE CONVECTION MODEL

Songül Kaya Merdan, J. Novo, V. John, 2018 .

Finite Element Pressure Stabilizations for Incompressible Flow Problems

V. John, P. Knobloch, Ulrich Wilbrandt, 2020 .

A Comparison of Some Error Estimators for Convection-diiusion Problems on a Parallel Computer

Otto von Guericke, V. John, 1994 .

On smoothers in parallel coupled multigrid methods for incompressible Navier-Stokes equations

V. John, 2001 .

Inf-sup stabilized Scott-Vogelius pairs on general simplicial grids by Raviart-Thomas enrichment

H. Rui, C. Merdon, V. John, 2022, ArXiv.

Adaptive time step control for higher order variational time discretizations applied to convection-diffusion equations

V. John, 2014 .

The Stokes Equations

V. John, 2016 .

Barrenechea, Gabriel and Volker, John and Knobloch, Petr (2013) A local projection stabilization finite element method with nonlinear crosswind diffusion for convection-diffusion-reaction equations. ESAIM:

V. John, P. Knobloch, 2018 .

POD-ROMs for incompressible flows including snapshots of the temporal derivative of the full order solution

J. Novo, V. John, Bosco Garc'ia-Archilla, 2022, ArXiv.

Error analysis of a SUPG-stabilized POD-ROM method for convection-diffusion-reaction equations

J. Novo, V. John, Baptiste Moreau, 2022, Comput. Math. Appl..

A Numerical Assessment of Finite Element Discretizations for Convection-Diffusion-Reaction Equations Satisfying Discrete Maximum Principles

V. John, O. Pártl, P. Knobloch, 2022, Computational Methods in Applied Mathematics.

A unified analysis of Algebraic Flux Correction for convection-diffusion equations.

Richard Rankin, G. Barrenechea, V. John, 2018 .

On the Choice of Parameters in Stabilization Methods for Convection–Diffusion Equations

V. John, P. Knobloch, 2008 .

On Basic Iteration Schemes for Nonlinear AFC Discretizations

Abhinav K. Jha, V. John, 2020 .

A robust SUPG norm a posteriori error estimator for the SUPG finite element approximation of stationary convection-diffusion equations

J. Novo, V. John, 2012 .

Impact of turbulence modeling on the simulation of blood flow in aortic coarctation

L. Goubergrits, A. Caiazzo, V. John, 2022, International journal for numerical methods in biomedical engineering.

Inf-sup stabilized Scott-Vogelius pairs on general simplicial grids for Navier-Stokes equations

C. Merdon, V. John, Xu Li, 2022, ArXiv.

Analysis of the grad-div stabilization for the time-dependent Navier–Stokes equations with inf-sup stable finite elements

J. Novo, V. John, Javier de Frutos, 2017, Advances in Computational Mathematics.

Continuous Crystallization in a Helically Coiled Flow Tube: Analysis of Flow Field, Residence Time Behavior, and Crystal Growth

Volker John, Kai Sundmacher, Felix Anker, 2017 .

Finite elements for scalar convection-dominated equations and incompressible flow problems: a never ending story?

Volker John, Petr Knobloch, Julia Novo, 2018, Comput. Vis. Sci..

Isogeometric analysis for flows around a cylinder

Volker John, Petr Knobloch, Jannis Bulling, 2017, Appl. Math. Lett..

A Review of Variational Multiscale Methods for the Simulation of Turbulent Incompressible Flows

Volker John, Samuele Rubino, Naveed Ahmed, 2015 .

A study of isogeometric analysis for scalar convection-diffusion equations

Volker John, Liesel Schumacher, V. John, 2014, Appl. Math. Lett..

On the Divergence Constraint in Mixed Finite Element Methods for Incompressible Flows

Volker John, Leo G. Rebholz, Alexander Linke, 2015, SIAM Rev..

Projection methods for incompressible flow problems with WENO finite difference schemes

Volker John, Javier de Frutos, Julia Novo, 2015, J. Comput. Phys..

On reducing spurious oscillations in discontinuous Galerkin (DG) methods for steady-state convection-diffusion equations

Volker John, Derk Frerichs, V. John, 2021, J. Comput. Appl. Math..

An adaptive SUPG method for evolutionary convection–diffusion equations

Volker John, Javier de Frutos, Bosco García-Archilla, 2014 .

Analysis of a full space-time discretization of the Navier-Stokes equations by a local projection stabilization method

Volker John, Samuele Rubino, Naveed Ahmed, 2015 .

Instantaneous gelation and non-existence of weak solutions for the Oort–Hulst–Safronov coagulation model

V. John, Pooja Rai, Ankik Kumar Giri, 2023, Proceedings of the Royal Society A.

Instantaneous gelation and nonexistence for the Oort-Hulst-Safronov coagulation model

Ankik Kumar Giri, V. John, Pooja Rai, 2022, 2206.02035.

MooNMD – a program package based on mapped finite element methods

Gunar Matthies, Volker John, V. John, 2004 .

Direct methanol fuel cell (DMFC) : analysis of residence time behaviour of anodic flow bed

Ulrike Krewer, Gunar Matthies, Volker John, 2004 .

Finite element LES and VMS methods on tetrahedral meshes

Volker John, Adela Kindl, Carina Suciu, 2010, J. Comput. Appl. Math..

A variational multiscale method for turbulent flow simulation with adaptive large scale space

Volker John, Adela Kindl, V. John, 2010, J. Comput. Phys..

On Finite Element Methods for 3D Time-Dependent Convection-Diffusion-Reaction Equations with Small Diffusion

Volker John, Ellen Schmeyer, V. John, 2008 .

An assessment of the LCD method for solving linear systems arising in SDFEM discretizations of convection–diffusion equations

L. Franca, V. John, Christopher Harder, 2022 .

On large Eddy simulation and variational multiscale methods in the numerical simulation of turbulent incompressible flows

Volker John, V. John, 2006 .

On (essentially) non-oscillatory discretizations of evolutionary convection-diffusion equations

Volker John, Julia Novo, J. Novo, 2012, J. Comput. Phys..

Slip With Friction and Penetration With Resistance Boundary Conditions for the Navier-Stokes Equatio

Volker John, V. John, 2002 .

International Journal for Numerical Methods in Fluids Numerical Performance of Smoothers in Coupled Multigrid Methods for the Parallel Solution of the Incompressible Navier – Stokes Equations

Volker John, Lutz Tobiska, L. Tobiska, 2022 .

A comparison of parallel solvers for the incompressible Navier–Stokes equations

Volker John, V. John, 1999 .

A Finite Element Variational Multiscale Method for the Navier-Stokes Equations

Volker John, Songül Kaya, S. Kaya, 2005, SIAM J. Sci. Comput..

Numerical Methods for Coupled Population Balance Systems Applied to the Dynamical Simulation of Crystallization Processes

Volker John, Kai Sundmacher, Andreas Voigt, 2020 .

Finite Element Methods for Incompressible Flow Problems

Volker John, V. John, 2016 .

Finite element methods for time-dependent convection – diffusion – reaction equations with small diffusion

Volker John, Ellen Schmeyer, V. John, 2008 .

POD-ROMs for incompressible flows including snapshots of the temporal derivative of the full order solution

J. Novo, V. John, Bosco Garc'ia-Archilla, 2022, SIAM Journal on Numerical Analysis.

Error analysis of non inf-sup stable discretizations of the time-dependent Navier–Stokes equations with local projection stabilization

Volker John, Javier de Frutos, Julia Novo, 2017, IMA Journal of Numerical Analysis.

Analysis of the grad-div stabilization for the time-dependent Navier–Stokes equations with inf-sup stable finite elements

Volker John, Javier de Frutos, Bosco García-Archilla, 2016, Adv. Comput. Math..

Time‐dependent flow across a step: the slip with friction boundary condition

Volker John, V. John, Anastasios Liakos, 2006 .

FINITE ELEMENT ERROR ANALYSIS OF SPACE AVERAGED FLOW FIELDS DEFINED BY A DIFFERENTIAL FILTER

Volker John, V. John, Adrian Dunca, 2004 .

Convergence of finite element approximations of large eddy motion

Traian Iliescu, Volker John, William Layton, 2002 .

On spurious oscillations at layers diminishing (SOLD) methods for convection–diffusion equations: Part II – Analysis for P1 and Q1 finite elements

Volker John, Petr Knobloch, V. John, 2008 .

On Discontinuity—Capturing Methods for Convection—Diffusion Equations

Volker John, Petr Knobloch, V. John, 2006 .

A comparison of spurious oscillations at layers diminishing (SOLD) methods for convection-diffusion equations. - Part I

Volker John, Petr Knobloch, V. John, 2005 .

A posteriori L 2 -error estimates for the nonconforming P 1 / P 0 -finite element discretization of the Stokes equations

Volker John, V. John, 1998 .

A Posteriori Error Estimators for the NonconformingP 1 { Finite Element Discretization ofConvection

V. John, 1997 .

On the efficiency and robustness of the core routine of the quadrature method of moments (QMOM)

Volker John, Ferdinand Thein, F. Thein, 2012 .

Large Eddy Simulation of Turbulent Incompressible Flows - Analytical and Numerical Results for a Class of LES Models

Volker John, V. John, 2003, Lecture Notes in Computational Science and Engineering.

An algebraic flux correction scheme satisfying the discrete maximum principle and linearity preservation on general meshes

Gabriel R. Barrenechea, Volker John, Petr Knobloch, 2017 .

Non-Nested Multi-Level Solvers for Finite Element Discretisations of Mixed Problems

Gunar Matthies, Volker John, Petr Knobloch, 2002, Computing.

An assessment of some solvers for saddle point problems emerging from the incompressible Navier–Stokes equations

Volker John, Naveed Ahmed, Clemens Bartsch, 2018 .

ParMooN - A modernized program package based on mapped finite elements pdf

Naveed Ahmed, Gunar Matthies, Volker John, 2016, Comput. Math. Appl..

A numerical investigation of velocity-pressure reduced order models for incompressible flows

Traian Iliescu, Volker John, Alfonso Caiazzo, 2014, J. Comput. Phys..

Higher order finite element methods and multigrid solvers in a benchmark problem for the 3D Navier–Stokes equations

V. John, 2002 .

On the performance of SOLD methods for convection-diffusion problems with interior layers

Volker John, Petr Knobloch, V. John, 2007, Int. J. Comput. Sci. Math..

Numerical performance of smoothers in coupled multigrid methods for the parallel solution of the incompressible Navier–Stokes equations

L. Tobiska, V. John, 2000 .

Numerical simulations and measurements of a droplet size distribution in a turbulent vortex street

Volker John, Ellen Schmeyer, Dominique Thévenin, 2014 .

SUPG reduced order models for convection-dominated convection–diffusion–reaction equations

Traian Iliescu, Volker John, Swetlana Giere, 2014 .

On the impact of the scheme for solving the higher dimensional equation in coupled population balance systems

Volker John, V. John, M. Roland, 2010 .

Measurement and simulation of a droplet population in a turbulent flow field

Volker John, Ellen Schmeyer, Dominique Thévenin, 2012 .

Numerical methods for the simulation of a coalescence-driven droplet size distribution

D. Thévenin, V. John, R. Bordás, 2012, Theoretical and Computational Fluid Dynamics.

Reconstruction of a distribution from a finite number of moments with an adaptive spline-based algorithm

Volker John, Gábor Janiga, Dominique Thévenin, 2010 .

Towards the Optimal Reconstruction of a Distribution From its Moments

Volker John, Kai Sundmacher, Dominique Thévenin, 2005 .

On reference solutions and the sensitivity of the 2D Kelvin-Helmholtz instability problem

Christoph Lehrenfeld, Volker John, Joachim Schöberl, 2018, Comput. Math. Appl..

Convergence of Time-Averaged Statistics of Finite Element Approximations of the Navier-Stokes Equations

Volker John, William J. Layton, Carolina C. Manica, 2007, SIAM J. Numer. Anal..

Derivation and analysis of near wall modelsfor channel and recirculating flows

Volker John, V. John, N. Sahin, 2004 .

Numerical Analysis of Large Eddy Simulation

W. Layton, V. John, N. Sahin, 2001 .

Analysis of Numerical Errors in Large Eddy Simulation

Volker John, William J. Layton, W. Layton, 2002, SIAM J. Numer. Anal..

The Commutation Error of the Space Averaged Navier{Stokes Equations on a Bounded Domain

Volker John, William Layton, W. Layton, 2004 .

Symmetric pressure stabilization for equal-order finite element approximations to the time-dependent Navier–Stokes equations

Volker John, Bosco García-Archilla, Julia Novo, 2020 .

A study of solvers for nonlinear AFC discretizations of convection-diffusion equations

Abhinav Jha, Volker John, Abhinav K. Jha, 2019, Comput. Math. Appl..

A unified analysis of algebraic flux correction schemes for convection–diffusion equations

Richard Rankin, G. Barrenechea, V. John, 2018, SeMA Journal.

A local projection stabilization/continuous Galerkin-Petrov method for incompressible flow problems

Naveed Ahmed, Gunar Matthies, Volker John, 2016, Appl. Math. Comput..

A robust SUPG norm a posteriori error estimator for stationary convection-diffusion equations

Volker John, Julia Novo, J. Novo, 2013 .

Error Analysis of the SUPG Finite Element Discretization of Evolutionary Convection-Diffusion-Reaction Equations

Volker John, Julia Novo, J. Novo, 2011, SIAM J. Numer. Anal..

A Two-Level Variational Multiscale Method for Convection-Diusion Equations

W. Layton, V. John, Songul Kaya, 2005 .

Using Deep Neural Networks for Detecting Spurious Oscillations in Discontinuous Galerkin Solutions of Convection-Dominated Convection–Diffusion Equations

V. John, Derk Frerichs-Mihov, Linus Henning, 2023, Journal of Scientific Computing.

Finite element methods respecting the discrete maximum principle for convection-diffusion equations

G. Barrenechea, V. John, P. Knobloch, 2022, ArXiv.

On algebraically stabilized schemes for convection–diffusion–reaction problems pdf

Volker John, Petr Knobloch, V. John, 2021, Numerische Mathematik.

Analysis of Algebraic Flux Correction Schemes

Gabriel R. Barrenechea, Volker John, Petr Knobloch, 2015, SIAM J. Numer. Anal..

An assessment of discretizations for convection-dominated convection–diffusion equations

Volker John, Alfonso Caiazzo, Alexander Linke, 2011 .

Analysis of the Pressure Stabilized Petrov-Galerkin Method for the Evolutionary Stokes Equations Avoiding Time Step Restrictions

Volker John, Julia Novo, J. Novo, 2015, SIAM J. Numer. Anal..

On the solvability of the nonlinear problems in an algebraically stabilized finite element method for evolutionary transport-dominated equations

Volker John, Petr Knobloch, Paul Korsmeier, 2020, Math. Comput..

Existence of solutions of a finite element flux-corrected-transport scheme

Volker John, Petr Knobloch, V. John, 2021, Appl. Math. Lett..

Finite element error analysis of a variational multiscale method for the Navier-Stokes equations

Volker John, Songül Kaya, V. John, 2007, Adv. Comput. Math..

A comparative study of a direct discretization and an operator-splitting solver for population balance systems

Volker John, Felix Anker, Sashikumaar Ganesan, 2015, Comput. Chem. Eng..

A numerical method for the simulation of an aggregation‐driven population balance system

Volker John, Wolfgang Hackbusch, Carina Suciu, 2012 .

Numerical methods for the simulation of a coalescence-driven droplet size distribution

D. Thévenin, V. John, R. Bordás, 2012, Theoretical and Computational Fluid Dynamics.

ON FINITE ELEMENT VARIATIONAL MULTISCALE METHODS FOR INCOMPRESSIBLE TURBULENT FLOWS

V. John, A. Tambulea, 2006 .

On commutation errors in the derivation of the space averaged Navier-Stokes equations

L. Berselli, V. John, C. R. Grisanti, 2004 .

Universität Des Saarlandes Fachrichtung 6.1 – Mathematik on Finite Element Methods for 3d Time–dependent Convection–diffusion–reaction Equations with Small Diffusion on Finite Element Methods for 3d Time–dependent Convection–diffusion–reaction Equations with Small Diffusion

V. John, E. Schmeyer, 2022 .

Finite element methods for the incompressible Stokes equations with variable viscosity

Volker John, Julia Novo, J. Novo, 2015 .

Error Estimates for Nonconforming Finite ElementApproximations of Drag and Lift in Channel FlowsV

L. Tobiska, V. John, M. Tabata, 2022 .

Grad-div Stabilization for the Evolutionary Oseen Problem with Inf-sup Stable Finite Elements

J. Novo, V. John, B. García-Archilla, 2015, Journal of Scientific Computing.

Grad-div Stabilization for the Evolutionary Oseen Problem with Inf-sup Stable Finite Elements

Volker John, Javier de Frutos, Bosco García-Archilla, 2015, J. Sci. Comput..

On the convergence order of the finite element error in the kinetic energy for high Reynolds number incompressible flows

Volker John, Bosco García-Archilla, Julia Novo, 2021 .

The Oseen Equations

Volker John, V. John, 2016 .