On the well-posedness of the equilibrium problem for linear elasticity in unbounded regions
β Scribed by Giovanni P. Galdi; Salvatore Rionero
- Publisher
- Springer Netherlands
- Year
- 1980
- Tongue
- English
- Weight
- 331 KB
- Volume
- 10
- Category
- Article
- ISSN
- 0374-3535
No coin nor oath required. For personal study only.
β¦ Synopsis
In this paper we establish some continuous dependence and uniqueness theorems for equilibrium solutions of the equations of general anisotropic linear elasticity in exterior domains. The method we employ is that of the weight function which we introduced in previous papers. However, this is the first example where the method is applied to a static problem. The above theorems are obtained by allowing the strain to be unbounded at large spatial distances. In some cases, no growth condition is assumed. Moreover, the displacement and the elasticities are also possibly allowed to grow.
π SIMILAR VOLUMES
Two uniqueness theorems for the equilibrium problem of an elastic body containing a circular crack (penny-shaped crack) are proved. Sommario. Si dimostrano due teoremi di unicit~i per il problema al contorno associato all'equilibrio di un corpo elastico tridimensionale eontenente una fessura circol
## Abstract This paper is devoted to the study of the Cauchy problem of incompressible magnetoβhydrodynamics system in the framework of Besov spaces. In the case of spatial dimension __n__β©Ύ3, we establish the global wellβposedness of the Cauchy problem of an incompressible magnetoβhydrodynamics sys