Velocity inertial subrange model: Difference between revisions

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== Inertial subrange for steady-flows ==
== Inertial subrange for steady-flows ==
<math>\Psi(\hat{k})=a_jC_k\varepsilon^{2/3}\hat{k}^{-5/3}</math>
This theoretical model predicts the spectral shape of velocities in wavenumber space.
<math>\Psi(\hat{k})_{Vj}=a_jC_k\varepsilon^{2/3}\hat{k}^{-5/3}</math>


[[File:InertialSubrange.png]]
[[File:InertialSubrange.png]]

Revision as of 18:48, 11 November 2021


Short definition of Velocity inertial subrange model
The inertial subrange separates the energy-containing production range from the viscous dissipation range.

This is the common definition for Velocity inertial subrange model, but other definitions may be discussed within the wiki.



Inertial subrange for steady-flows

This theoretical model predicts the spectral shape of velocities in wavenumber space. Ψ(k^)Vj=ajCkε2/3k^5/3

Inertial subrange for flows influenced by surface waves

Need to add equations and figures from Lumley & Terray