Kolmogorov length scale: Difference between revisions

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{{DefineConcept
{{DefineConcept
|parameter_name=Kolmogorov length scale
|parameter_name=Kolmogorov length scale
|description=Kolmogorov length scale <math>\eta</math>
|description=Kolmogorov length scale <math>L_k</math>
|article_type=Concept
|article_type=Concept
|instrument_type=
}}
}}
<math>\eta=\left(\frac{\nu^3}{\varepsilon}\right)^{1/4}</math>
<math>L_k=\left(\frac{\nu^3}{\varepsilon}\right)^{1/4}</math>
where <math>\nu</math> is the kinematic viscosity of the fluid and <math>\varepsilon</math> is the rate of dissipation of turbulence kinetic energy by viscous friction. It is the smallest length scale before viscous effects smoothen the velocity fluctuations.
where <math>\nu</math> is the kinematic viscosity of the fluid and <math>\varepsilon</math> is the rate of dissipation of turbulence kinetic energy by viscous friction. It is the smallest length scale before viscous effects smoothen the velocity fluctuations.

Revision as of 11:49, 19 November 2021


(Kolmogorov length scale)| }}
Kolmogorov length scale <math>L_k</math>

This is the common definition for Kolmogorov length scale, but other definitions maybe discussed within the wiki.

{{#default_form:DefineConcept}} {{#arraymap:|,|x||}}

<math>L_k=\left(\frac{\nu^3}{\varepsilon}\right)^{1/4}</math> where <math>\nu</math> is the kinematic viscosity of the fluid and <math>\varepsilon</math> is the rate of dissipation of turbulence kinetic energy by viscous friction. It is the smallest length scale before viscous effects smoothen the velocity fluctuations.