Discrete Adjoint Approximations with Shocks
By M. Giles. 2003
60 citations recorded by the source corpus.
Subfields: Computational Mechanics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/3f30b930c69159d2b376e551953accfe72480b10
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Gábor Janiga
- Dominique Thévenin
- Niles A. Pierce
- M. Giles
- David L. Darmofal
- Krzysztof J. Fidkowski
- Anthony T. Patera
- D. Venditti
In Statistics and Probability
- Gábor Janiga
- Dominique Thévenin
- Niles A. Pierce
- M. Giles
- Lukasz Szpruch
- Raphael Kruse
- Steffen Dereich
- Pierre E. Jacob
Citations in the corpus
- Optimization and Computational Fluid Dynamics (2008, methodology): “He also presented the analytical solutions of the adjoint equations using Green’s functions [56], an exact approach for the solution of the adjoint equations [22], a shock wave reduction method in external aerodynamics [21] and the harmonic approach to turbomachinery steady and unsteady designs [11,”
- Adjoint and defect error bounding and correction for functional estimates (2003, background): “In this case, numerical results [33] indicate that the ‘‘discrete’’ adjoint approach does not necessarily yield convergent results, unless one uses numerical dissipation that leads to an increasing smoothing of the shock as the mesh is refined.”