Детальная информация
| Название | Stress condition of orthotropic vault structure with cylindrical anisotropy // Magazine of Civil Engineering. – 2022. – № 8 (116). — С. 11605 |
|---|---|
| Авторы | Kaldar-ool A-Kh. B. ; Opbul E. K. |
| Выходные сведения | 2022 |
| Коллекция | Общая коллекция |
| Тематика | Строительство ; Строительная механика ; building arches ; orthotropic structures of arches ; stress state of structures ; cylindrical anisotropy ; barrel vaults ; brickwork ; строительные своды ; ортотропные конструкции сводов ; напряженное состояние конструкций ; цилиндрическая анизотропия ; бочкообразные своды ; кирпичные кладки |
| УДК | 624.04 |
| ББК | 38.112 |
| Тип документа | Статья, доклад |
| Язык | Английский |
| DOI | 10.34910/MCE.116.5 |
| Права доступа | Свободный доступ из сети Интернет (чтение, печать, копирование) |
| Ключ записи | RU\SPSTU\edoc\70457 |
| Дата создания записи | 17.04.2023 |
This work considers analytical calculation of brickwork barrel vault, material structure of which has a pronounced variability of elastic constants. In normative documents, brickwork is considered as a complex two-component building material with elastoplastic properties. However, there are no clear recommendations that consider the variability of the elastic properties of brickwork. This article considers influence of anisotropic properties of a brickwork three-centered flat-arched vault on its stress condition on the basis of the elasticity theory. The calculation of a flat-arched vault is based on the classic theory of bending a curved curvilinearly-anisotropic beam in view of the properties of brickwork materials with cylindrical anisotropy. We cite a mathematical solution of a differential equation of fourth order in partial derivative with two variables for an anisotropic orthotropic body in polar coordinates for creation of mathematical models describing changes in the vault material elasticity modulus. Based on the solution to the curved orthotropic body anisotropy problem, we obtained correlations between elastic constants in the main anisotropy directions.
- 1. Introduction
- 2. Methods
- 3. Results and Discussion
- 4. Conclusion