Roll-over stability as a problem of high-rise buildings’ designing
- 作者: Inozemtseva O.V.1, Inozemtsev V.K.2, Murtazina G.R.2
-
隶属关系:
- Construction Bureau “SmartProekt”
- Saratov State Technical University named after Yu.A. Gagarin
- 期: 卷 17, 编号 3 (2021)
- 页面: 228-247
- 栏目: Analysis and design of building structures
- URL: https://journals.rcsi.science/1815-5235/article/view/325674
- DOI: https://doi.org/10.22363/1815-5235-2021-17-3-228-247
- ID: 325674
如何引用文章
全文:
详细
Roll-over stability of tall buildings under wind loads is considered. The nonlinear nature of the problem is taken into account, including geometric, physical, and structural non-linearity. The problem is solved on the base of a system of linearized incremental equations of structural mechanics that describes the behavior of a system “tall building - foundation soil”. Several methods are examined for solving nonlinear problems of roll-over stability, specifically: 1) deformation method of systems’ equilibrium states’ tracing; 2) method of linearization of nonlinear equations and systems’ equilibrium states’ tracing; 3) method of linearization of nonlinear physical relations of a systems with constructive, static, geometric nonlinearity; 4) method of linearization of nonlinear physical relations of a system with constructive nonlinearity based on nonlinear incremental structural mechanics; 5) method of the deformation process tracing for a physically nonlinear soil base, given the increase of discharge zones and constructive nonlinearity. Each of these methods is used to solve a model task. These tasks take into account roll-over stability of high structures under action of wind loads. In general, the problem of roll-over stability of a high object can be represented as repeatedly nonlinear one with various types of non-linearity. In this regard, in the practice of high-rise buildings’ designing, it is necessary to develop scientifically and methodically substantiated methods of assessing roll-over stability, considering non-linear factors. Taking these factors into account will make it possible to assess the roll-over stability of a high-rise object more accurate.
作者简介
Olga Inozemtseva
Construction Bureau “SmartProekt”
编辑信件的主要联系方式.
Email: olga.inozemtseva@yandex.ru
leading designer, Candidate of Technical Sciences
26B Bolshaya Pochtovaya St, bldg. 2, Moscow, 105082, Russian FederationVyacheslav Inozemtsev
Saratov State Technical University named after Yu.A. Gagarin
Email: olga.inozemtseva@yandex.ru
SPIN 代码: 8384-7039
Professor, Department of Building Materials, Structures and Technologies, Doctor of Technical Sciences
77 Politekhnicheskaya St, Saratov, 410054, Russian FederationGulsem Murtazina
Saratov State Technical University named after Yu.A. Gagarin
Email: olga.inozemtseva@yandex.ru
SPIN 代码: 2225-0830
postgraduate student, Department of Building Materials, Structures and Technologies
77 Politekhnicheskaya St, Saratov, 410054, Russian Federation参考
- Pavlyuk N.P. On the question of checking the stability of the wall to overturning. Proekt i Standart. 1934;(8):21–26. (In Russ.)
- Pavlyuk N.P. Stability of rigid walls and columns. Trudy Leningradskogo Instituta Inzhenerov Kommunal'nogo Stroitel'stva. 1935;(II):7–26. (In Russ.)
- Levin Ya.B. Stability of rigid walls and columns on an elastic and elastoplastic foundation. Inzhenernyj Sbornik. 1950;VII. (In Russ.)
- Levin Ya.B. On the stability of rigid walls and arrays on an elastic foundation under the action of arbitrarily directed, including rotating forces. Trudy Voronezhskogo Inzhenerno-Stroitel'nogo Instituta. 1950;(2). (In Russ.)
- Panovko Ya.G., Gubanova I.I. Stability and vibrations of elastic systems: modern concepts, errors and paradoxes. 3rd ed. Moscow: Nauka Publ.; 1979. (In Russ.)
- Levi-Civita T., Amaldi U. Lezioni di meccanica razionale (vol. 1, part 2). Bologna: Zanichelli; 1923.
- Rabinovich I.M. Questions of the theory of static analysis from structures with one-way connections. Moscow: Stroiizdat Publ.; 1975. (In Russ.)
- Schulz M., Pellegrino S. Equilibrium paths of mechanical systems with unilateral constraints. Part I. Theory. Proceeding of the Royal Society. Ser. A. 2000;456(8):2223–2242.
- Perelmuter A.V., Slivker V.I. Equilibrium stability of structures and related problems. Moscow: SKAD SOFT Publ.; 2011. vol. II. (In Russ.)
- Lago A., Trabucco D., Wood A. Damping technologies for tall buildings. Butterworth-Heinemann; 2018.
- Fu F. Design and analysis of tall and complex structures. 1st ed. Butterworth-Heinemann; 2018.
- Rajapakse R. Construction engineering design calculations and rules of thumb. 1st ed. Butterworth-Heinemann; 2016.
- Yoo C., Lee S. Stability of structures. 1st ed. Butterworth-Heinemann; 2011.
- Kollar L., Tarjan G. Mechanics of civil engineering structures. 1st ed. Woodhead Publishing; 2020.
- El-Reedy M. Onshore structural design calculations. 1st ed. Butterworth-Heinemann; 2016.
- Sadd M.H. Elasticity: theory, application and numerics. 4th ed. Academic Press; 2020.
- Patel A. Geotechnical investigations and improvement of ground conditions. 1st ed. Woodhead Publishing; 2019.
- Ratner L.W. Non-linear theory of elasticity and optimal design. 1st ed. Elsevier Science; 2003.
- Collatz L. Eigenvalue problems. Moscow: Nauka Publ., Gl. red. fiz.-mat. lit.; 1978. (In Russ.)
- Petrov V.V. Non-linear incremental building mechanics. Moscow: Infra-Inzheneriya Publ.; 2014. (In Russ.)
- Vlasov V.Z. Selected works. Moscow: Nauka Publ.; 1964. vol. 3. (In Russ.)
- Ter-Martirosyan Z.G. Soil mechanics. Moscow: Izd-vo Assotsiatsii stroitel'nykh vuzov Publ.; 2009. (In Russ.)
- Zolotareva L.A. Structural design. Taganrog: Publishing House of the Southern Federal University; 2018. (In Russ.)
- Poston T., Stewart I. Catastrophe theory and its applications. London: Pitma; 1978.
补充文件
