利用插值方法对运行中的储油罐的应力-应变状态进行建模

Evgeniy V. Konopatskiy, Alexandra A. Krysko, Oksana A. Shevchuk
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引用次数: 0

摘要

本研究的目的是比较两种工程结构薄壁壳应力-应变状态的计算机建模方法,考虑到由于其操作而产生的几何形状缺陷。本研究的对象是用于储存石油产品的具有几何形状缺陷的操作钢制垂直圆柱形储层。第一种方法,即所谓的经典方法,提供储罐外壳表面的几何建模,随后将几何模型导入有限元分析系统中,以计算结构的应力-应变状态,确定其技术条件以及进一步操作的可能性。基于点演算中实现的一阶光滑轮廓,使用二维插值方法对有缺陷的壳体表面进行几何建模。壳体的应力-应变状态的计算是在SCAD Office计算机复合体中进行的,基于八面体切向应力理论,考虑了几何和结构的非线性。第二种方法假设通过插值、轴对称载荷下弹性圆柱壳微分方程组的求解、引入罐壁的垂直偏转函数来改进罐壁的一系列垂直偏转函数的建模,然后基于静水载荷引起的罐壁位移对壳体的变形状态进行二维插值和分析。由于在实施第二种方法的过程中有效地使用了二维插值,在保持足够的工程计算精度的同时,可以显著提高数值求解的速度。
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Use of interpolation methods for modeling the stress-strain state of operated oil storage tanks
The aim of the research is the comparison of two approaches for computer modeling of the stress-strain state of thin-walled shells of engineering structures, considering the imperfections of the geometric shapes arising due to their operation. The object of the study is the operated steel vertical cylindrical reservoir with imperfections of the geometric shape intended for storage of petroleum products. The first, so-called classical, approach provides geometric modeling of the surface of the tank's shell with the subsequent import of the geometric model into one of the systems of finite element analysis to calculate the stress-strain state of the structure and determine its technical condition, and the possibility of further operation. The geometric modeling of the shell surface with imperfections was performed using a two-dimensional interpolation method based on the 1st order smoothness outlines implemented in the point calculus. The calculation of the stress-strain state of the shell was carried out in the SCAD Office computer complex, taking into account geometric and structural non-linearity on the basis of the octahedral tangential stress theory. The second approach assumes modeling of an array of functions of vertical deflection of the tank wall by means of interpolation, solution of an array of differential equations of the elastic cylindrical shell under axisymmetric loading, improved by introduction of vertical deflection functions of the wall, followed by two-dimensional interpolation and analysis of the deformed state of the shell based on displacements arising in the tank wall from the hydrostatic load. As a result of the effective use of two-dimensional interpolation in the process of implementing the second approach, it was possible to achieve a significant increase in the speed of the numerical solution while maintaining sufficient accuracy for engineering calculations.
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