Beitrag zur Theorie der Biegung des Kreiscylinders.
Betti's reciprocal theorem for Cosserat elastic shells
It is proved that, as in three-dimensional elasticity, Betti's theorem represents a criterion for the existence of a stored-energy function for a Cosserat elastic shell.
Beweis eines Satzes der Elasticitätslehre.
Biting theorems for jacobians and their applications
Bloch wave homogenization of linear elasticity system
In this article, the homogenization process of periodic structures is analyzed using Bloch waves in the case of system of linear elasticity in three dimensions. The Bloch wave method for homogenization relies on the regularity of the lower Bloch spectrum. For the three dimensional linear elasticity system, the first eigenvalue is degenerate of multiplicity three and hence existence of such a regular Bloch spectrum is not guaranteed. The aim here is to develop all necessary spectral tools to overcome...
Bloch wave homogenization of linear elasticity system
In this article, the homogenization process of periodic structures is analyzed using Bloch waves in the case of system of linear elasticity in three dimensions. The Bloch wave method for homogenization relies on the regularity of the lower Bloch spectrum. For the three dimensional linear elasticity system, the first eigenvalue is degenerate of multiplicity three and hence existence of such a regular Bloch spectrum is not guaranteed. The aim here is to develop all necessary spectral tools to overcome...
Boundary integral equations of elasticity in domains with piecewise smooth boundaries
Boundary integral equations of plane elasticity in domains with peaks.
Boundary stabilization of a linear elastodynamic systems with variable coefficients.
Boundary stabilization of the linear elastodinamic system by a Lyapunov-type method.
We propose a direct approach to obtain the boundary stabilization of the isotropic linear elastodynamic system by a natural feedback; this method uses local coordinates in the expression of boundary integrals as a main tool. It leads to an explicit decay rate of the energy function and requires weak geometrical conditions: for example, the spacial domain can be the difference of two star-shaped sets.
Boundary value problems of electroelasticity with concentrated singularities.
Boundary value problems of linear elastostatics and hydrostatics on Lipschitz domains
Boundary variational inequality approach in the anisotropic elasticity for the Signorini problem.