Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Badia, Santiago
and
Hierro, Alba
2014.
On Monotonicity-Preserving Stabilized Finite Element Approximations of Transport Problems.
SIAM Journal on Scientific Computing,
Vol. 36,
Issue. 6,
p.
A2673.
Deuring, Paul
Eymard, Robert
and
Mildner, Marcus
2015.
$L^2$-Stability Independent of Diffusion for a Finite Element--Finite Volume Discretization of a Linear Convection-Diffusion Equation.
SIAM Journal on Numerical Analysis,
Vol. 53,
Issue. 1,
p.
508.
Ngo, A.Q.T.
Bastian, P.
and
Ippisch, O.
2015.
Numerical solution of steady-state groundwater flow and solute transport problems: Discontinuous Galerkin based methods compared to the Streamline Diffusion approach.
Computer Methods in Applied Mechanics and Engineering,
Vol. 294,
Issue. ,
p.
331.
Ahmed, Naveed
Rebollo, Tomás Chacón
John, Volker
and
Rubino, Samuele
2016.
Analysis of a Full Space–Time Discretization of the Navier–Stokes Equations by a Local Projection Stabilization Method.
IMA Journal of Numerical Analysis,
p.
drw048.
Deuring, Paul
and
Eymard, Robert
2017.
L2-stability of a finite element – finite volume discretization of convection-diffusion-reaction equations with nonhomogeneous mixed boundary conditions.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 51,
Issue. 3,
p.
919.
Haferssas, Ryadh
Jolivet, Pierre
and
Rubino, Samuele
2018.
Efficient and scalable discretization of the Navier–Stokes equations with LPS modeling.
Computer Methods in Applied Mechanics and Engineering,
Vol. 333,
Issue. ,
p.
371.
Braack, Malte
2018.
Local projection stabilization for the Stokes equation with Neumann condition.
Computer Methods in Applied Mechanics and Engineering,
Vol. 334,
Issue. ,
p.
507.
John, Volker
Knobloch, Petr
and
Novo, Julia
2018.
Finite elements for scalar convection-dominated equations and incompressible flow problems: a never ending story?.
Computing and Visualization in Science,
Vol. 19,
Issue. 5-6,
p.
47.
Ahmed, Naveed
John, Volker
Matthies, Gunar
and
Novo, Julia
2018.
A local projection stabilization/continuous Galerkin–Petrov method for incompressible flow problems.
Applied Mathematics and Computation,
Vol. 333,
Issue. ,
p.
304.
Chacón Rebollo, Tomás
Gómez Mármol, Macarena
Hecht, Frédéric
Rubino, Samuele
and
Sánchez Muñoz, Isabel
2018.
A High-Order Local Projection Stabilization Method for Natural Convection Problems.
Journal of Scientific Computing,
Vol. 74,
Issue. 2,
p.
667.
Rubino, Samuele
2019.
An efficient time-splitting approximation of the Navier–Stokes equations with LPS modeling.
Applied Mathematics and Computation,
Vol. 348,
Issue. ,
p.
318.
Azevedo, Ramoni Z. S.
and
Santos, Isaac P.
2020.
Computational Science and Its Applications – ICCSA 2020.
Vol. 12251,
Issue. ,
p.
455.
Li, Yang
and
Feng, Minfu
2021.
A local projection stabilization virtual element method for convection-diffusion-reaction equation.
Applied Mathematics and Computation,
Vol. 411,
Issue. ,
p.
126536.
Dong, Ziming
and
Li, Hong
2021.
A space-time finite element method based on local projection stabilization in space and discontinuous Galerkin method in time for convection-diffusion-reaction equations.
Applied Mathematics and Computation,
Vol. 397,
Issue. ,
p.
125937.
Ahmed, Naveed
and
Matthies, Gunar
2021.
Higher-order discontinuous Galerkin time discretizations for the evolutionary Navier–Stokes equations.
IMA Journal of Numerical Analysis,
Vol. 41,
Issue. 4,
p.
3113.
Azevedo, Ramoni Z. S.
Catabriga, Lucia
and
Santos, Isaac P.
2021.
Computational Science and Its Applications – ICCSA 2021.
Vol. 12949,
Issue. ,
p.
62.
Santos, Isaac P.
Malta, Sandra M.C.
Valli, Andrea M.P.
Catabriga, Lucia
and
Almeida, Regina C.
2021.
Convergence analysis of a new dynamic diffusion method.
Computers & Mathematics with Applications,
Vol. 98,
Issue. ,
p.
1.
García-Archilla, Bosco
John, Volker
and
Novo, Julia
2021.
On the convergence order of the finite element error in the kinetic energy for high Reynolds number incompressible flows.
Computer Methods in Applied Mechanics and Engineering,
Vol. 385,
Issue. ,
p.
114032.
John, Volker
Knobloch, Petr
and
Wilbrandt, Ulrich
2023.
A posteriori optimization of parameters in stabilized methods for convection–diffusion problems — Part II.
Journal of Computational and Applied Mathematics,
Vol. 428,
Issue. ,
p.
115167.
Ren, Xuehui
He, Siriguleng
and
Li, Hong
2023.
An H1-Galerkin Space-Time Mixed Finite Element Method for Semilinear Convection–Diffusion–Reaction Equations.
Fractal and Fractional,
Vol. 7,
Issue. 10,
p.
757.