SHAPE OPTIMIZATION IN FLUID MECHANICS
By Bijan Mohammadi, Olivier Pironneau. 2004
293 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/e87d5c482ff9cb13ffbd8dc623014bc27bd017fb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
- Martin P. Bendsøe
- Ole Sigmund
- Kyriakos C. Giannakoglou
- A. Gersborg-Hansen
- S. Lanka
- D. Papadimitriou
- Matteo Diez
- Antony Jameson
In Computational Mechanics
- Gábor Janiga
- Dominique Thévenin
- Kyriakos C. Giannakoglou
- D. Papadimitriou
- Denis Sipp
- Peter J. Schmid
- S. Lanka
- Antony Jameson
Citations in the corpus
- Topology optimization of heat conduction problems using the finite volume method (2006, background): “We note that optimization of fluid dynamic problems is a well-established research field, but the application of topology optimization to fluid problems is quite new, cf., Mohammadi and Pironneau (2004) .”
- Incomplete sensitivities for 3D radial turbomachinery blade optimization (2008, methodology): “(22) also helps recovering the right level for the gradient [2].”
- Aerodynamic Shape Optimization Using First and Second Order Adjoint and Direct Approaches (2008, methodology): “It is proved, [89, 90], using some simple cases, that this approach leads to sensitivity derivatives of at least the right sign.”
- Design-space dimensionality reduction in shape optimization by Karhunen–Loève expansion (2015, methodology): “To obtain an automated process this three fundamental elements have to be linked together in a robust and efficient way [11,12].”
- A data-assimilation method for Reynolds-averaged Navier–Stokes-driven mean flow reconstruction (2014, methodology): “The formulation of such a problem using a variational formulation has been thoroughly studied in the meteorological community (Le Dimet & Talagrand 1986; Courtier 1997; Mohammadi & Pironneau 2004).”
- Optimization and Computational Fluid Dynamics (2008, methodology): “When using detailed chemistry, a higher resolution or more complex configurations can only be computed on parallel supercomputers [42].”
- High-fidelity global optimization of shape design by dimensionality reduction, metamodels and deterministic particle swarm (2015, methodology): “…has been widely applied in aerospace, automotive and naval applications, including structural optimization (Papadrakakis, Tsompanakis, and Lagaros 1999), computational fluid dynamics (CFD)-based design (Mohammadi and Pironneau 2004) and fluid–structure interaction (Jakobsson and Amoignon 2007).”
- Optimum Shape Design for Unsteady Flows with Time-Accurate Continuous and Discrete Adjoint Methods (2007, methodology): “…have applied these advanced design algorithms, particularly the adjoint method, to numerous problems, ranging from the design of two-dimensional airfoils to full aircraft configurations to decrease drag, increase range, and reduce sonic boom [1] [2] [3] [4] [5] [6] [7] [8] [9] [10] [11].”
- Methods of Removing Heavy Metals from Industrial Wastewater (2015, methodology): “Effects of flow rate, temperature and voltage at different concentrations using two types of commercial membranes, using a laboratory ED cell, on lead removal were studied [38].”