summary:An axisymmetric second order elliptic problem with mixed boundary conditions is considered. The shape of the domain has to be found so as to minimize a cost functional, which is given in terms of the cogradient of the solution. A new dual finite element method is used for approximate solutions. The existence of an optimal domain is proven and a convergence analysis presented
summary:A minimization of a cost functional with respect to a part of a boundary is considered for a...
Shape optimization problems of linear elastic continua, flow fields, magnetic fields, etc. under equ...
A numerical analysis technique is presented for solving optimization prob-lems of geometrical domain...
summary:An axisymmetric second order elliptic problem with mixed boundary conditions is considered. ...
summary:An axisymmetric second order elliptic problem with mixed boundary conditions is considered. ...
summary:A model second order elliptic equation in cylindrical coordinates with mixed boundary condit...
summary:An axisymmetric second order elliptic problem with mixed boundarz conditions is considered. ...
summary:An optimal part of the boundary of a plane domain for the Poisson equation with mixed bounda...
summary:The shape of the meridian curve of an elastic body is optimized within a class of Lipschitz ...
summary:Shape optimization problems are optimal design problems in which the shape of the boundary p...
summary:A second order elliptic problem with axisymmetric data is solved in a finite element space, ...
summary:An "equilibrium model" with piecewise linear polynomials on triangular clements applied to t...
summary:The dual variational formulation of some free boundary value problem is given and its approx...
summary:For an elliptic model problem with non-homogeneous unilateral boundary conditions, two dual ...
summary:A minimization of a cost functional with respect to a part of a boundary is considered for a...
Shape optimization problems of linear elastic continua, flow fields, magnetic fields, etc. under equ...
A numerical analysis technique is presented for solving optimization prob-lems of geometrical domain...
summary:An axisymmetric second order elliptic problem with mixed boundary conditions is considered. ...
summary:An axisymmetric second order elliptic problem with mixed boundary conditions is considered. ...
summary:A model second order elliptic equation in cylindrical coordinates with mixed boundary condit...
summary:An axisymmetric second order elliptic problem with mixed boundarz conditions is considered. ...
summary:An optimal part of the boundary of a plane domain for the Poisson equation with mixed bounda...
summary:The shape of the meridian curve of an elastic body is optimized within a class of Lipschitz ...
summary:Shape optimization problems are optimal design problems in which the shape of the boundary p...
summary:A second order elliptic problem with axisymmetric data is solved in a finite element space, ...
summary:An "equilibrium model" with piecewise linear polynomials on triangular clements applied to t...
summary:The dual variational formulation of some free boundary value problem is given and its approx...
summary:For an elliptic model problem with non-homogeneous unilateral boundary conditions, two dual ...
summary:A minimization of a cost functional with respect to a part of a boundary is considered for a...
Shape optimization problems of linear elastic continua, flow fields, magnetic fields, etc. under equ...
A numerical analysis technique is presented for solving optimization prob-lems of geometrical domain...