Fluid Dynamics

Joined: May 19th, 2013, 3:26 pm

March 21st, 2014, 9:13 pm #1

Stretching in continuum mechanics is naturally described using the Cauchy–Green strain tensors. These tensors quantify the Lagrangian stretching experienced by a material element, and provide a powerful way to study processes in turbulent fluid flows that involve stretching such as vortex stretching and alignment of anisotropic particles. Analyzing data from a simulation of isotropic turbulence, we observe preferential alignment between rods and vorticity. We show that this alignment arises because both of these quantities independently tend to align with the strongest Lagrangian stretching direction, as defined by the maximum eigenvector of the left Cauchy–Green strain tensor. In particular, rods approach almost perfect alignment with the strongest stretching direction. The alignment of vorticity with stretching is weaker, but still much stronger than previously observed alignment of vorticity with the eigenvectors of the Eulerian strain rate tensor. The alignment of strong vorticity is almost the same as that of rods that have experienced the same stretching.

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Joined: July 29th, 2006, 1:18 am

June 6th, 2018, 1:57 am #2

When the supersonic singularity sensor array is offline, power can then be rerouted through the Shwarzchild scrambler. But you must first completely resynchronize the primary and auxiliary autosequencers, else the resulting output decay will cause a catastrophic thoron dump.
Michael McMurtrey
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