Standardized pseudospectral formulation of the inviscid supersonic blunt body problem

DOI10.1016/j.jcp.2003.11.017zbMath1091.76053OpenAlexW2101579622MaRDI QIDQ598125

Joseph M. Powers, Gregory P. Brooks

Publication date: 6 August 2004

Published in: Journal of Computational Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jcp.2003.11.017

zbMATH Keywords

Euler equationssurface pressure distributionLagrange interpolating polynomialsshock shape

Mathematics Subject Classification ID

Spectral methods applied to problems in fluid mechanics (76M22) Supersonic flows (76J20)

Related Items

On high-order shock-fitting and front-tracking schemes for numerical simulation of shock-disturbance interactions ⋮ Application of a shock-fitted spectral collocation method for computing transient high-speed inviscid flows over a blunt nose ⋮ High-order shock-fitted detonation propagation in high explosives ⋮ Simulations of pulsating one-dimensional detonations with true fifth order accuracy ⋮ Numerical simulation of shock-disturbances interaction in high-speed compressible inviscid flow over a blunt nose using weighted essentially non-oscillatory scheme ⋮ Hypersonic attachment-line instabilities with large sweep Mach numbers

Uses Software

• ODEPACK

Cites Work

• Time-dependent boundary conditions for hyperbolic systems. II
• Time dependent boundary conditions for hyperbolic systems
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• On accuracy of adaptive grid methods for captured shocks
• Automatic Selection of Methods for Solving Stiff and Nonstiff Systems of Ordinary Differential Equations
• Spectral methods for the Euler equations. II - Chebyshev methods andshock fitting
• A contribution to the great Riemann solver debate
• Shock wave instability and the carbuncle phenomenon: same intrinsic origin?
• Note on a paper by Robinet, Gressier, Casalis & Moschetta
• A time-dependent computational method for blunt body flows.
• On the Flow Behind Curved Shocks
• Spectral methods for hyperbolic problems
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