The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beams is studied in a variational setting. Considering different scalings of the three-dimensional energy and passing to the limit as the diameter of the beam goes to zero, a nonlinear model for strings and a bending-torsion theory for rods are deduce
Using a variational approach we rigorously deduce a nonlinear model for inextensible rods from three...
Using a variational approach we rigorously deduce a nonlinear model for inextensible rods from three...
We show that the nonlinear bending theory of shells arises as a Gamma-limit of three-dimensional non...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
We show that the nonlinear bending-torsion theory for inextensible rods arises as Gamma-limit of thr...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
Using a variational approach we rigorously deduce a nonlinear model for inextensible rods from three...
Using a variational approach we rigorously deduce a nonlinear model for inextensible rods from three...
We show that the nonlinear bending theory of shells arises as a Gamma-limit of three-dimensional non...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
We show that the nonlinear bending-torsion theory for inextensible rods arises as Gamma-limit of thr...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
We study the problem of the rigorous derivation of one-dimensional models for a thin curved beam sta...
The problem of the rigorous derivation of one-dimensional models for nonlinearly elastic curved beam...
Using a variational approach we rigorously deduce a nonlinear model for inextensible rods from three...
Using a variational approach we rigorously deduce a nonlinear model for inextensible rods from three...
We show that the nonlinear bending theory of shells arises as a Gamma-limit of three-dimensional non...