Optimal perturbations for boundary layers subject to stream-wise pressure gradient
By Peter V. Corbett, Alessandro Bottaro. 2000
148 citations recorded by the source corpus.
Subfields: Computational Mechanics, Global and Planetary Change
View Paper: https://www.semanticscholar.org/paper/ef54cc7644937add22e9545e3b30c85617a5fb7a
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
- Luca Brandt
- Denis Sipp
- C. Cossu
- Dan S. Henningson
- O. Marquet
- A. Barbagallo
- Antonios Monokrousos
- Espen Åkervik
In Global and Planetary Change
- Luca Brandt
- C. Cossu
- S. Hosseini
- Dan S. Henningson
- Antonios Monokrousos
- G. Pujals
- Spencer J. Sherwin
- Hugh Maurice Blackburn
Citations in the corpus
- Dynamics and Control of Global Instabilities in Open-Flows: A Linearized Approach (2010, background): “[24] the energetic growth associated to oblique waves in boundary layers subject to stream-wise pressure gradient, Corbett et al.”
- Stability and transition of three-dimensional boundary layers (2013, methodology): “Stability analysis of corner-flow has been the focus of studies such as, Dhanak (1993) who used a locally parallel flow approximation. Balachandar & Malik (1993) addressed the two dimensional stability problem and found an inviscid instability (corner mode) which has a higher growth rate than the co”
- Convective instability and transient growth in flow over a backward-facing step (2007, methodology): “Apart from such details, the mathematical description of the optimal growth problem found here follows almost directly from the treatments given by Corbett & Bottaro (2000), Luchini (2000) and Hœpffner, Brandt & Henningson (2005).”
- Global three-dimensional optimal disturbances in the Blasius boundary-layer flow using time-steppers (2010, methodology): “The competition between the exponential and algebraic growth was also studied using local theory by Corbett & Bottaro (2000).”
- Optimal transient growth and very large–scale structures in turbulent boundary layers (2008, background): “For laminar boundary layers with pressure gradient, where the shape factor depends on the pressure gradient, Corbett & Bottaro (2000) found that the most relevant length is the momentum thickness θ .”