To the problem of decomposition of the initial boundary value problems in mechanics (6th IC–MSQUARE; Intern. Conf. on Math. Model. in Phys. Sciences (Paphos, Cyprus, August 28–31, 2017)), 012056

Автор: Nikabadze Mikhail U.
Журнал: Journal of Physics: Conference Series
Том: 936
Год издания: 2017
Издательство: IOP Publishing
Местоположение издательства: [Bristol, UK], England
DOI: 10.1088/1742-6596/936/1/012056
Аннотация: We consider the questions on the decomposition of the initial boundary value problems of elasticity theory and thin bodies for some anisotropic media. In particular, the initial boundary problems of the micropolar (and classical) theory of elasticity are presented, i.e. to introduce tensor-block matrix operators (tensor-operators). In the case of an isotropic micropolar elastic medium (isotropic and transversally isotropic classical media) tensor-block matrix operators (tensor-operators) of cofactors corresponding to the tensor-block matrix operators (tensor-operators) of of the initial boundary value problems are obtained, which are splitting the initial boundary value problems. From three-dimensional decomposed initial boundary value problems the corresponding decomposed initial boundary value problems for the theory of thin bodies are obtained.The work was supported by Shota Rustaveli National Science Foundation, project no. DI-2016-41 and the RFBR, project no. 15-01-00848-a
Добавил в систему: Никабадзе Михаил Ушангиевич

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