The purpose of this paper is to survey and to provide a unified framework to connect a diverse group of results, currently scattered in the literature, that can be usefully viewed as consequences of applying variational methods to problems involving symmetry. Here, variational methods refer to mathematical treatment by way of constructing an appropriate action function whose critical points—or saddle points—correspond to or contain the desired solutions
summary:The Routh reduction of cyclic variables in the Lagrange function and the Jacobi-Maupertuis p...
Various issues axe addressed related to the computation of minimizers for variational problems. Spec...
In this paper we illustrate the lineguides of our research group. We describe some recent results ...
We formulate symmetric versions of classical variational principles. Within the framework of nonsmoo...
Squassina We formulate symmetric versions of classical variational principles. Within the framework ...
We give a general framework under which the minimizers of a variational problem inherit the symmetry...
We give a general framework under which the minimizers of a variational problem inherit the symmetry...
We give a general framework under which the minimizers of a variational problem inherit the symmetry...
AbstractA short discussion on two kinds of symmetry boundary conditions in the context of variationa...
Also known as Mathematical sciences report A no. 245SIGLEAvailable from British Library Document Sup...
We look at numerical methods for differential equations which are invariant under the action of a sy...
AbstractWe present a new approach to study the symmetry of minimizers for a large class of nonlocal ...
We present a new approach to study the symmetry of minimizers for a large class of nonlocal variatio...
Building on fundamental results in variational analysis, this monograph presents new and recent deve...
We will have an attempt to present a method for constructing variational problems without having a d...
summary:The Routh reduction of cyclic variables in the Lagrange function and the Jacobi-Maupertuis p...
Various issues axe addressed related to the computation of minimizers for variational problems. Spec...
In this paper we illustrate the lineguides of our research group. We describe some recent results ...
We formulate symmetric versions of classical variational principles. Within the framework of nonsmoo...
Squassina We formulate symmetric versions of classical variational principles. Within the framework ...
We give a general framework under which the minimizers of a variational problem inherit the symmetry...
We give a general framework under which the minimizers of a variational problem inherit the symmetry...
We give a general framework under which the minimizers of a variational problem inherit the symmetry...
AbstractA short discussion on two kinds of symmetry boundary conditions in the context of variationa...
Also known as Mathematical sciences report A no. 245SIGLEAvailable from British Library Document Sup...
We look at numerical methods for differential equations which are invariant under the action of a sy...
AbstractWe present a new approach to study the symmetry of minimizers for a large class of nonlocal ...
We present a new approach to study the symmetry of minimizers for a large class of nonlocal variatio...
Building on fundamental results in variational analysis, this monograph presents new and recent deve...
We will have an attempt to present a method for constructing variational problems without having a d...
summary:The Routh reduction of cyclic variables in the Lagrange function and the Jacobi-Maupertuis p...
Various issues axe addressed related to the computation of minimizers for variational problems. Spec...
In this paper we illustrate the lineguides of our research group. We describe some recent results ...