On variational principles in the theories of five-layer thin bodies when applying orthogonal polynomials

Авторы: Mikhail Nikabadze, Armine Ulukhanyan, Aleksandr Romanov, Nodar Mardaleishvili, Zurab Arkania, Tamar Moseshvili, Ketevan Tskhakaia
Сборник: PROGRAMME & BOOK OF ABSTRACTS of International Scientific Workshop «Related Problems of Continuum Mechanics»
Тезисы
Год издания: 2019
Место издания: AKAKI TSERETELI STATE UNIVERSITY Kutaisi, Georgia
Первая страница: 21
Последняя страница: 21
Аннотация: Based on the formulated three-dimensional variational principles of Lagrange, Castigliano and Reissner type for the theory of multilayer thin bodies, the corresponding variational principles are derived for the theories of five-layer thin bodies at moments with respect to systems of orthogonal polynomials under various interlayer contact conditions. As special cases, classical and micropolar thin and shallow and prismatic thin bodies, as well as the bodies of revolution, are considered. In particular, cylindrical, conical and spherical thin bodies are considered. Based on the principles of Lagrange and Castigliano, finite elements are created.
Добавил в систему: Никабадзе Михаил Ушангиевич

	ИСТИНА	Войти в систему Регистрация
	ФНКЦ РР
	Главная Поиск Статистика О проекте Помощь

ИСТИНА