A study of properties of vortex stretching and enstrophy generation in numerical and laboratory turbulence

Dynamically relevant alignments are used in order to show that regions with weak vorticity are not structureless, non-Gaussian and dynamically not passive. For example, the structure of vorticity in quasi-homogeneous/isotropic turbulent flows is associated with strong alignment between vorticity omega and the eigenvectors of the rate of strain tensor lambda(i) (especially - but not only - between omega and lambda(2)) rather than with intense vorticity only. Consequently, much larger regions of turbulent flow than just those with intense vorticity are spatially structured. The whole flow field - even with the weakest measurable enstrophy - is strongly non-Gaussian, which among other things is manifested in strong alignment between vorticity and the vortex stretching vector W-i=omega(j)s(ij). It is shown that the quasi-two-dimensional regions corresponding to large cos(omega, lambda(2)) are qualitatively different from purely two-dimensional ones, e.g. in that they possess essentially nonvanishing enstrophy generation, which is larger than its mean for the whole field.