International Core Journal of Engineering 2020-26 | Page 56

calculation, which is based on the evaluation of the model. wall may enter the unstable state and induces "Elephant Foot Buckling", which leads to the loss of the normal bearing capacity of the wall panel. This is also a problem of close attention in the operation of storage tanks. V. C ONCLUSION In this paper, the Fourier decomposition method is used to deal with the measured settlement data of the foundation, and the finite element model of three kinds of storage tanks is established. The structural response of the storage tank under the condition of foundation settlement is obtained, and the three models are evaluated. The main conclusions are made. In view of the above parameters closely related to tank safety, the specific calculation results of the three models are compared, as shown in Table IV. T ABLE IV R ESULT COMPARISON OF THREE MODELS Model number Maximum Mises stress/MPa Maximum radial displacement/m Maximum vertical compressive stress /MPa Calculation time/min 1 340 0.205 2 344 0.178 3 247 0.161 342 205 217 6 30 120 1) After settlement of the foundation, the stress state of the tank's large-angle welds and the bottom of the tank wall is relatively dangerous, and failure may occur. This requires the attention of field operators. 2) Deformation of the storage tank after foundation settlement occurs in different degrees, which may lead to the phenomenon of chuck chucking and even tearing of the tank wall. Therefore, it is necessary to monitor the deformation of the tank wall. It can be seen from Table IV that there are some differences in the numerical results of the three models. In general, the results of the first model are most conservative. At the same time, table IV also compares the computation time of the three models. From the point of view of time efficiency, the first model has great advantages. In the process of establishing the finite element model of tank, the interaction between the bottom of the tank and the soil of the foundation is more close to the actual situation, but the contact element will have a great influence on the convergence of the model. It is easy to cause convergence and even no convergence. Even if the result is convergent, the computation time is relatively long. Moreover, the contact element is more advantageous in the simulation dynamic process. This paper studies the static state of the storage tank after the settlement of the foundation. It is enough to simulate the interaction between the bottom and the soil by the way of the common node connection. On the basis of the typical thin shell structure characteristics of the tank wall, the calculation time required by the shell element simulation is shorter than the solid element on the basis of the calculation precision. Therefore, considering the reliability of calculation results and the efficiency of computation time, the first model is more applicable. 3) Taking into account the reliability of the calculation results and the efficiency of the calculation time, in the three storage tank models established, tanks are simulated using shell elements, and tank models with the tank joints and foundations connected to the common nodes which have the best application value. A CKNOWLEDGMENT This work is supported by the national key research and development program of China “Typical storage of dangerous chemicals safety warning and protection integration key technology research and application demonstration (2016YFC0801200)”. R EFERENCES [1] [2] [3] Model1 Model2 Model3 [4] [5] [6] [7] Radial displacement(m) [8]  Fig.3 Radial displacement distribution along height of storage tank Of course, in order to provide guidance and reference for the actual project, it is necessary to compare the actual measurement results with the results of the model [9] 34 Yang Yong.Experimental study of thin-walled cylindrical shell under uneven settlement [D]. Zhe jiang: Zhe jiang University,2011. Fan Bo. Structural performance of variable-wall thick-steel storage tanks under measured differential settlement [D]. Zhejiang: Zhejiang University, 2008. Marr W A, Ramos J A J, Lambe T W. Criteria for Settlement of Tanks[J]. Journal of the Geotechnical Engineering, 1982, 8: 1017- 1039. Kamyab H, Palmer S C. Analysis of Displacements in Oil Storage Tanks Caused by Differential Settlement[J]. Proceedings of the Institution of Mechanical Engineers, Part C, Journal of Mechanical Engineering Science, 1989, 203(C1): 61-70. Gong Jian-Guo, Zhou Zhong-Qiang, Xuan Fu-Zhen. Buckling strength of cylindrical steel tanks under measured differential settlement: Harmonic components needed for consideration and its effects[J]. Thin-Walled Structures, 2017, 119: 345-355. Cao Qingshuai. Structural performance of large-scale steel storage tanks under harmonic settlement [D]. Zhejiang: Zhejiang University, 2005. Shi Lei,Shuai Jian,Xu Kui.Floor evaluation of large-scale oil tank foundation based on FEA model and API 653[J].China Safety Science Journal,2014,24(3):114-119. Chebaro M R, Yoosef G N, Yue H K. Steel storage tank shell settlement assessment based on finite element and API standard 653 analyses[C]. Proceedings of 2008 ASME International Pipeline Conference, 2009: 395-399. Gong Jian-Guo, Cui Wei-Sheng, Zeng Sheng, et al. Buckling analysis of large scale oil tanks with a conical roof subjected to harmonic settlement[J]. Thin-Walled Structures, 2012, 52: 143-148.