Uniqueness in plane linear elastostatics for exterior domains
Uniqueness in plane linear elastostatics for exterior domains
The uniqueness of the solution of the mixed boundary problem in plane anisotropic linear elasto-statics is studied for the exterior domain. After posing the problem, a large number of lemmas has been proved, before proving the main theorems. The paper reads rather like a research article of mathematical analysis on partial differential equations than a paper on elasticity. In spite of many unnecessary symbols and terminologies of abstract algebra, the paper will be of interest to pure mathematicians.
Elastic materials, Uniqueness of solutions of equilibrium problems in solid mechanics, Uniqueness of solutions of dynamical problems in solid mechanics, Other PDE from mechanics, Dynamical problems in solid mechanics, anisotropy
Elastic materials, Uniqueness of solutions of equilibrium problems in solid mechanics, Uniqueness of solutions of dynamical problems in solid mechanics, Other PDE from mechanics, Dynamical problems in solid mechanics, anisotropy
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