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 |
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| 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 maybe discussed within the wiki.
{{#default_form:DefineConcept}} {{#arraymap:Velocity point-measurements, Velocity profilers|,|x||}}
Inertial subrange for steady-flows
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>
Inertial subrange for flows influenced by surface waves
Need to add equations and figures from Lumley & Terray
