Least squares finite element simulation of transonic flows
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Publication:1081457
DOI10.1016/0168-9274(86)90042-5zbMath0601.76071OpenAlexW2031298897MaRDI QIDQ1081457
Publication date: 1986
Published in: Applied Numerical Mathematics (Search for Journal in Brave)
Full work available at URL: http://hdl.handle.net/2060/19860022716
fluid-structure interactionscomplicated boundariesvariational method of the least squares typeapproximation of transonic flowsBottlenecksFinite difference approximationleast squares based finite element scheme
Related Items
Unnamed Item, Least-squares finite element formulations for viscous incompressible and compressible fluid flows, A least-squares approach based on a discrete minus one inner product for first order systems, Least-quares for second-order elliptic problems, Semidiscrete least squares methods for linear convection-diffusion problem, Optimal adaptive grids of least-squares finite element methods in two spatial dimensions, Weighted least-squares approximations to nonlinear hyperbolic equations, Adaptive grid generation based onthe least-squares finite-element method, Moving meshes by the deformation method, A two-stage least-squares finite element method for the stress-pressure-displacement elasticity equations, Analysis of a least-squares finite element method for the thin plate problem, Least-squares methods for Stokes equations based on a discrete minus one inner product
Cites Work
- A least squares finite element scheme for transonic flow around harmonically oscillating airfoils
- On the accuracy of least squares methods in the presence of corner singularities
- On finite element methods of the least squares type
- On patched variational principles with application to elliptic and mixed elliptic-hyperbolic problems
- Transonic flow calculations using triangular finite elements
- A Comparative Study of Finite Element and Finite Difference Methods for Cauchy-Riemann Type Equations
- Entropy Condition Satisfying Approximations for the Full Potential Equation of Transonic Flow
- Improved finite-difference schemes for transonic potential flow calculations
- On least squares approximations to indefinite problems of the mixed type
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