Assessment of characteristic boundary conditions based on the artificial compressibility method in generalized curvilinear coordinates for solution of the Euler equations
DOI10.1515/cmam-2017-0048zbMath1417.35102OpenAlexW2769879728MaRDI QIDQ2416922
Publication date: 24 May 2019
Published in: Computational Methods in Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1515/cmam-2017-0048
incompressible flowsEuler equationscharacteristic boundary conditionsgeneralized curvilinear coordinatesartificial compressibility methodcompact finite-difference method
Finite difference methods for initial value and initial-boundary value problems involving PDEs (65M06) Stability and convergence of numerical methods for initial value and initial-boundary value problems involving PDEs (65M12) Numerical aspects of the method of characteristics for initial value and initial-boundary value problems involving PDEs (65M25) Incompressible inviscid fluids (76B99) Boundary-layer theory for compressible fluids and gas dynamics (76N20) Euler equations (35Q31) Acceleration of convergence in numerical analysis (65B99)
Related Items
Cites Work
- Preconditioned characteristic boundary conditions for solution of the preconditioned Euler equations at low Mach number flows
- Remarks on the stability of Cartesian PMLs in corners
- An experimental adaptation of Higdon-type non-reflecting boundary conditions to linear first-order systems
- One-dimensional characteristic boundary conditions using nonlinear invariants
- High order boundary conditions for high order finite difference schemes on curvilinear coordinates solving compressible flows
- Time-dependent boundary conditions for hyperbolic systems. II
- Time dependent boundary conditions for hyperbolic systems
- Far field boundary conditions for computation over long time
- An upwind differencing scheme for the incompressible Navier-Stokes equations
- Compact finite difference schemes with spectral-like resolution
- Higher order accurate difference solutions of fluid mechanics problems by a compact differencing technique
- A hermitian finite difference method for the solution of parabolic equations
- Nonreflecting boundary conditions for nonlinear hyperbolic systems
- A family of high order finite difference schemes with good spectral resolution
- A formulation of asymptotic and exact boundary conditions using local operators
- A perfectly matched layer for the absorption of electromagnetic waves
- High-order nonreflecting boundary conditions for the dispersive shallow water equations.
- A comparison of second- and sixth-order methods for large eddy simulations
- Absorbing boundary conditions of the second order for the pseudospectral Chebyshev methods for wave propagation
- Efficient and non-reflecting far-field boundary conditions for incompressible flow calculations
- Stable and accurate boundary treatments for compact, high-order finite- difference schemes
- High-order non-reflecting boundary scheme for time-dependent waves
- On the accuracy and stability of the perfectly matched layer in transient waveguides
- Characteristic boundary conditions in the lattice Boltzmann method for fluid and gas dynamics
- Partially reflecting and non-reflecting boundary conditions for simulation of compressible viscous flow
- A numerical method for solving incompressible viscous flow problems
- Euler equations - Implicit schemes and boundary conditions
- Radiation boundary conditions for wave-like equations
- Absorbing boundary conditions for numerical simulation of waves
- Radiation boundary conditions for acoustic and elastic wave calculations
- Radiation Boundary Conditions for Dispersive Waves
- A characteristic‐based method for incompressible flows
- Practical aspects of higher-order numerical schemes for wave propagation phenomena
- Absorbing Boundary Conditions
- M<scp>ODELING</scp> A<scp>RTIFICIAL</scp> B<scp>OUNDARY</scp> C<scp>ONDITIONS FOR</scp> C<scp>OMPRESSIBLE</scp> F<scp>LOW</scp>
