Two Dimensional Incompressible Viscous Flow Around a Thin Obstacle Tending to a Curve

Furthermore, while in the absorption spectrum of the single layer there is only a pair of degenerate excitons [14], in the absorption spectrum of bulk h-BN there are two

In this work we study the asymptotic behavior of solutions of the incompressible two-dimensional Euler equations in the exterior of a single smooth obstacle when the obstacle

features observed in the ab initio spectrum up to 98% of the dissociation energy, including the bifurcation and the birth of the dissociation states, could be reproduced with

In this work we study the asymptotic behavior of solutions of the incompressible two dimensional Euler equations in the exterior of a single smooth obstacle when the obstacle

This numerical study, which may model any Lagrangian evolution of orientation, shows that the scalar gradient does not align with the equilibrium direction if nonstationary ef-

We prove that among all doubly connected domains of R n bounded by two spheres of given radii, the second eigenvalue of the Dirichlet Laplacian achieves its maximum when the spheres

Another interesting work in the same direction is due to Bonder, Groisman and Rossi, who studied the so called Sobolev trace inequality (see [9, 19]), thus they were interested in

Our result can be contrasted with the result from [13] (see also [14] for a gentle exposition) regarding the controllability of the fluid velocity alone in the case of