Add to ORKGwe describe a Lindestd series approach to the study of periodic solutions for classes of non linear PDE's in high spatial dimension. Our method covers allso various completely degenerate cases
We prove the existence of small amplitude periodic solutions, for a large Lebesgue measure set of fr...
We prove the existence of small amplitude periodic solutions, for a large Lebesgue measure set of fr...
This paper surveys some recent results about periodic solutions for Hamiltonian PDEs, which involve ...
we describe a Lindestd series approach to the study of periodic solutions for classes of non linear ...
We discuss some rsults on periodic solutions for a class of nonlinear PDEs including the completely ...
We prove the existence of periodic solutions in a class of nonlinear partial differential equations,...
We prove the existence of periodic solutions in a class of nonlinear partial differential equations...
contenuti We prove the existence of periodic solutions in a class of nonlinear partial differential e...
When exists , the periodic solutions of x" +Ax = f form n-dimensional subspaces in the function...
we show how the Lindstedt sereis approach can be generalized to construct periodic solutions for the...
We prove the existence of Cantor families of periodic solutions for nonlinear wave equations in high...
We consider the nonlinear Schrodinger equation in higher dimension with Dirichlet boundary condition...
AbstractWe introduce a renormalized Lindstedt series for the oscillatory solutions of nonlinear wave...
We prove the existence of small amplitude periodic solutions, for a large Lebesgue measure set of fr...
We prove the existence of small amplitude periodic solutions, for a large Lebesgue measure set of fr...
We prove the existence of small amplitude periodic solutions, for a large Lebesgue measure set of fr...
This paper surveys some recent results about periodic solutions for Hamiltonian PDEs, which involve ...
we describe a Lindestd series approach to the study of periodic solutions for classes of non linear ...
We discuss some rsults on periodic solutions for a class of nonlinear PDEs including the completely ...
We prove the existence of periodic solutions in a class of nonlinear partial differential equations,...
We prove the existence of periodic solutions in a class of nonlinear partial differential equations...
contenuti We prove the existence of periodic solutions in a class of nonlinear partial differential e...
When exists , the periodic solutions of x" +Ax = f form n-dimensional subspaces in the function...
we show how the Lindstedt sereis approach can be generalized to construct periodic solutions for the...
We prove the existence of Cantor families of periodic solutions for nonlinear wave equations in high...
We consider the nonlinear Schrodinger equation in higher dimension with Dirichlet boundary condition...
AbstractWe introduce a renormalized Lindstedt series for the oscillatory solutions of nonlinear wave...
We prove the existence of small amplitude periodic solutions, for a large Lebesgue measure set of fr...
We prove the existence of small amplitude periodic solutions, for a large Lebesgue measure set of fr...
We prove the existence of small amplitude periodic solutions, for a large Lebesgue measure set of fr...
This paper surveys some recent results about periodic solutions for Hamiltonian PDEs, which involve ...