The results show that a three-dimensional divergence of the inlet streams exists within the entrance region.
In this study a mini-scale flow cytometer with three streams merging at a single junction is analyzed to investigate the existence of any three-dimensional divergence of the inlet streams.
We present a new two-dimensional divergence-free heliospheric magnetic field of which the radial component depends on latitudinal gradients in the solar wind speed.
A computer code is described that solves differential equations of the form B · ▿f = h for a single-valued solution f, given a toroidal three-dimensional divergence-free field B and a single-valued function h.
For a two-dimensional vector field F this identity is the two-dimensional version of the divergence theorem, which we write symbolically as ∫ B ∇ ⋅ F = ∮ ∂ B F ⋅ n.
Detailed analyses including primary sequence, phylogenetic relationships, gene structure, chromosome location, gene duplication and divergence, three-dimensional structure, gene ontology, promoter and expression profilings were performed.
We prove the following regularity result: any two-dimensional unit-length divergence-free vector field belonging to W1/p,p (p∈[1,2]) is locally Lipschitz except at a locally finite number of vortex-point singularities.
Although NIP proteins exhibit a similar three-dimensional structure [ 32], functional divergence has extensively occurred among NIP groups.
The approach is valid for any three-dimensional dynamic system of constant negative divergence that is reducible to a special normal form.
The representative sequence is also highlighted in a two-dimensional plot, which reflects the relative divergence between family members.
However, the covariance matrix sometimes is easy non-positive in high-dimensional systems which will lead to filtering divergence.
