Comparative Study of Space Iteration Methods Based on Nonconforming Finite Element for Stationary Navier-Stokes Equations
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Publication:5074906
DOI10.4208/eajam.300121.261221OpenAlexW4225694755MaRDI QIDQ5074906
Publication date: 10 May 2022
Published in: Unnamed Author (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4208/eajam.300121.261221
Finite element, Rayleigh-Ritz and Galerkin methods for boundary value problems involving PDEs (65N30) Second-order nonlinear hyperbolic equations (35L70) Statistical solutions of Navier-Stokes and related equations (76D06) Numerical analysis (65-XX)
Cites Work
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- A novel \(L^\infty\) analysis for finite volume approximations of the Stokes problem
- Error analysis for a second order-scheme for the Navier-Stokes equations
- A new local stabilized nonconforming finite element method for solving stationary Navier-Stokes equations
- Convergence of three iterative methods based on the finite element discretization for the stationary Navier-Stokes equations
- Asymptotic behavior and time discretization analysis for the non-stationary Navier-Stokes problem
- A new stabilized finite element method for the transient Navier-Stokes equations
- Investigations on two kinds of two-level stabilized finite element methods for the stationary Navier-Stokes equations
- A pressure-Poisson stabilized finite element method for the non-stationary Stokes equations to circumvent the inf-sup condition
- A multi-level discontinuous Galerkin method for solving the stationary Navier-Stokes equations
- Local and parallel finite element algorithms for the Stokes problem
- A new local stabilized nonconforming finite element method for the Stokes equations
- A stabilized finite element method based on local polynomial pressure projection for the stationary Navier-Stokes equations
- A new stabilized finite volume method for the stationary Stokes equations
- Performance of several stabilized finite element methods for the Stokes equations based on the lowest equal-order pairs
- A stabilized finite volume element method for a coupled Stokes-Darcy problem
- Numerical analysis of a modified finite element nonlinear Galerkin method
- A stable nonconforming quadrilateral finite element method for the stationary Stokes and Navier-Stokes equations
- Finite volume methods for the incompressible Navier-Stokes equations
- A linear, stabilized, non-spatial iterative, partitioned time stepping method for the nonlinear Navier-Stokes/Navier-Stokes interaction model
- A multi-level stabilized finite element method for the stationary Navier-Stokes equations
- Numerical analysis of a characteristic stabilized finite element method for the time-dependent Navier-Stokes equations with nonlinear slip boundary conditions
- Optimal \(L^2\), \(H^1\) and \(L^{\infty}\) analysis of finite volume methods for the stationary Navier-Stokes equations with large data
- A stabilized finite element method based on two local Gauss integrations for the Stokes equations
- Numerical implementation of the Crank-Nicolson/Adams-Bashforth scheme for the time-dependent Navier-Stokes equations
- Finite Element Methods for Navier-Stokes Equations
- Mixed and Hybrid Finite Element Methods
- Conforming and nonconforming finite element methods for solving the stationary Stokes equations I
- An optimal nonlinear Galerkin method with mixed finite elements for the steady Navier-Stokes equations
- Optimal estimates on stabilized finite volume methods for the incompressible Navier–Stokes model in three dimensions
- Stability and Convergence of the Crank–Nicolson/Adams–Bashforth scheme for the Time‐Dependent Navier–Stokes Equations
- Stabilization of Low-order Mixed Finite Elements for the Stokes Equations
- Finite Element Methods and Their Applications
- A weak Galerkin finite element method for the Navier-Stokes equations
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