Vortex Stretching Technology Peer Review Journal

 In fluid dynamics, vortex stretching is that the protraction of vortices in three-dimensional fluid flow, related to a corresponding increase of the element of vortices within the stretching direction—due to the conservation of momentum. Vortex stretching is related to a selected term within the vorticity equation Where D/Dt is that the material spinoff. The supply term on the correct hand aspect is that the vortex stretching term. It amplifies the vorticity once the speed is radiating within the direction parallel to A simple example of vortex stretching in a very viscous flow is provided by the Burgers vortex. Vortex stretching is at the core of the outline of the turbulence energy cascade from the big scales to the little scales in turbulence. In general, in turbulence fluid components square measure additional extended than squeezed, on average. In the end, this leads to additional vortex stretching than vortex squeeze. For incompressible flow—due to volume conservation of fluid components—the protraction implies dilution of the fluid elements within the directions perpendicular to the stretching direction. This reduces the radial length scale of the associated vorticity. Finally, at the little scales of the order of the Kolmogorov microscales, the turbulence K.E. is dissipated into heat through the action of molecular body.  

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