On the solution of the first plane interior boundary value problem of statics of the moment elasticity theory by variation method

Authors

  • Kosta Svanadze Akaki Tsereteli State University Author

Keywords:

e first interior boundary value problem of statics of the moment elasticity theory, variation method, functional, minimizing vector-function

Abstract

In the paper the boundary value problem of statics of the moment elasticity  theory is solved by variation method in the case, when on the boundary a simple connected finite plane domain is given a displacement vector and rotation.

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References

Svanadze, K.N. 2019. „On the solution of the first plane interior boundary value problem of statics of the theory of elastic mixture by variation method“. Seminar of I. vekua. Institute of Applied Mathematics Reports, Vol. 45. 2019: 35-38.

Башелеишвили, М.О. 1969. „Решение плоских граничных задач статики моментной теории упругости“. საქართველოს სსრ მეცნიერებათა აკადემიის მოამბე. ტომი 56, №1, 1969.

Бицадзе, А.В. 1976. Уравнения математической физики. Москва: Наука.

Сванадзе, К.Н. 1978. „Еффективное решение задачи коши для уравнений динамики плоской теории упругости с учетом моментных напряжений“. საქართველოს სსრ პედაგოგიური ინსტიტუტის შრომები. IV, 1978: 159-165.

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Published

2026-03-20

Issue

Section

Mathematics

How to Cite

On the solution of the first plane interior boundary value problem of statics of the moment elasticity theory by variation method. (2026). Bulletin of Akaki Tsereteli State University, 2(18), 207-215. https://moambe.journals.atsu.edu.ge/index.php/moambe/article/view/336

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