Self-similarity of strongly stratified inviscid flows
By P. Billant, Jean-Marc Chomaz. 2001
287 citations recorded by the source corpus.
Subfields: Atmospheric Science, Computational Mechanics, Oceanography
View Paper: https://www.semanticscholar.org/paper/42f88c0f08e60110db392e96143cd5794be78b11
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atmospheric Science
- E. Lindborg
- Geert Brethouwer
- P. Bartello
- Michael L. Waite
- P. Billant
- Jean-Marc Chomaz
- J. Riley
- Larry Mahrt
In Computational Mechanics
- E. Lindborg
- Geert Brethouwer
- J. Riley
- P. Billant
- Jean-Marc Chomaz
- P. Bartello
- Michael L. Waite
- Peter J. Schmid
In Oceanography
- E. Lindborg
- Michael L. Waite
- P. Bartello
- Geert Brethouwer
- J. Riley
- P. Billant
- Jean-Marc Chomaz
- Larry Mahrt
Citations in the corpus
- Stratified turbulence dominated by vortical motion (2004, methodology): “Billant & Chomaz (2001) showed that in the limit of strong stratification, the inviscid Boussinesq equations are selfsimilar with respect to the variable zN/U, suggesting a characteristic vertical length scale of U/N ,w hereU is a horizontal velocity scale and z is the vertical coordinate.”
- The energy cascade in a strongly stratified fluid (2006, methodology): “They also present evidence that the layer thickness scales as lv ∼ u/N , confirming the scaling suggested by Billant & Chomaz (2001).”
- Stratified Turbulence: A Possible Interpretation of Some Geophysical Turbulence Measurements (2007, background): “…shear will develop in the layers and become so strong that the local Froude number based upon this vertical scale, F (cid:6) (cid:2) u / N (cid:1) (cid:6) , will become of order 1, and hence the local Richardson number Ri will also become order 1, as pointed out by Billant and Chomaz (2001).”
- Scaling analysis and simulation of strongly stratified turbulent flows (2007, methodology): “Another consequence of this scaling is that the potential energy is of the same order as the kinetic energy ( Billant & Chomaz 2001 ).”