AbstractWe present several algorithms for the computation of the solution to some semilinear elliptic problems with discontinuous nonlinearities. These are related to the equilibrium of steady vortex pairs. We illustrate with numerical experiments. First, we consider a problem which possesses an equivalent variational formulation. Then, by analogy, we propose an algorithm in the context of a nonvariational problem
Funding for open access publishing: Universidad de Granada/CBUA.The existence of a local curve of co...
Steady solutions of the Euler equations are calculated for an infinite array of vortices, consisting...
46 pagesInternational audienceIn this paper, we study the existence of corotating and counter-rotati...
AbstractWe present several algorithms for the computation of the solution to some semilinear ellipti...
AbstractThis study proves an existence of a steady vortex pairs in two phase shear flow in plane dom...
AbstractA numerical iteration scheme is presented for the calculation of coherent vortex structures....
A new family of exact solutions to the two-dimensional steady incompressible Euler equation is prese...
AbstractWe illustrate with numerical experiments the behavior of certain algorithms based on exact r...
This dissertation focuses on the development of theoretical and numerical methodologies to study equ...
A general iterative method for obtaining steady-state two dimensional flows with vorticity is descri...
AbstractWe prove the existence of global steady vortex rings in an ideal fluid with given propagatio...
The shapes and properties of two equal corotating uniform vortices, rotating steadily about each oth...
AbstractThis paper is devoted to the numerical solution of some semilinear elliptic systems with non...
A numerical iteration scheme is presented for the calculation of coherent vortex structures. Steady ...
AbstractWe consider the problem of finding steady states of the two-dimensional Euler equation from ...
Funding for open access publishing: Universidad de Granada/CBUA.The existence of a local curve of co...
Steady solutions of the Euler equations are calculated for an infinite array of vortices, consisting...
46 pagesInternational audienceIn this paper, we study the existence of corotating and counter-rotati...
AbstractWe present several algorithms for the computation of the solution to some semilinear ellipti...
AbstractThis study proves an existence of a steady vortex pairs in two phase shear flow in plane dom...
AbstractA numerical iteration scheme is presented for the calculation of coherent vortex structures....
A new family of exact solutions to the two-dimensional steady incompressible Euler equation is prese...
AbstractWe illustrate with numerical experiments the behavior of certain algorithms based on exact r...
This dissertation focuses on the development of theoretical and numerical methodologies to study equ...
A general iterative method for obtaining steady-state two dimensional flows with vorticity is descri...
AbstractWe prove the existence of global steady vortex rings in an ideal fluid with given propagatio...
The shapes and properties of two equal corotating uniform vortices, rotating steadily about each oth...
AbstractThis paper is devoted to the numerical solution of some semilinear elliptic systems with non...
A numerical iteration scheme is presented for the calculation of coherent vortex structures. Steady ...
AbstractWe consider the problem of finding steady states of the two-dimensional Euler equation from ...
Funding for open access publishing: Universidad de Granada/CBUA.The existence of a local curve of co...
Steady solutions of the Euler equations are calculated for an infinite array of vortices, consisting...
46 pagesInternational audienceIn this paper, we study the existence of corotating and counter-rotati...