预应力索穹顶的现代施工解决方案及改进方法

G. Kolomiychuk, V. Kolomiichuk
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引用次数: 0

摘要

为了从根本上创造新的创新的大跨度结构的建筑物和结构覆盖,预应力索穹顶的张拉整体类型的现代设计方案被考虑。第一批建成的张力穹顶的使用寿命只有35年。这些都是相当新的、有效的结构,需要仔细研究和使用现代科学方法来使用软件系统进行设计,因为它们在负载下的工作和建造过程相当复杂。自应力结构的设计分析和安装是基于平衡结构的发明,即所谓的张拉整体形式。对形状的搜索是多维的,包括对自应力圆顶的计算分析阶段,包括单元及其节点的平衡位置,选择最稳定和最刚性的结构,以及考虑在运行过程中可能出现的不利载荷和预应力应用对单元的初始载荷。为确定索穹顶形状,建立了轴向力给定的非线性规划问题,该问题可理解为在一定的协调条件约束下,索与杆单元之间总应变能差的最小化问题。计算索穹顶预应力的第一步是评估其几何结构的可行性。考虑了形成负高斯曲率索穹顶的可能性,并研究了这种新形状索穹顶预应力的计算方法。该方法对具有负高斯曲率的索穹顶的许用预应力的确定是有效和准确的,可用于其他类型的预应力结构。提出了发展大跨度涂料有效施工方案的新方向,其中包括结合了网壳和索壳优点的悬索穹顶结构。应特别注意对张拉整体穹顶模型的实验研究,其结果表明了结构在荷载作用下的行为的积极和消极方面,它们的安装过程,以及在运行期间控制和恢复的可能性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
MODERN CONSTRUCTION SOLUTIONS FOR PRESTRESSED CABLE DOMES AND WAYS TO IMPROVE THEM
To create fundamentally new innovative large-span structures of buildings and structures coverings, modern design solutions of prestressed cable domes of the Tensegrity type are considered. The service life of the first built Tensigrity domes is only 35 years. These are fairly new, effective structures that require careful study and use of modern scientific approaches for their design using software systems, since their work under load and the construction process are quite complex. The design analysis and erection of self-stressed structures is based on the invention of an equilibrium structure, the so-called tensegrity form. The search for the shape is multidimensional and consists of the stage of computational analysis of a self-stressed dome for the equilibrium position of elements and their nodes, selection of the most stable and rigid structure, as well as taking into account possible unfavorable loads during operation and the initial load in the elements from the application of prestressing. To determine the shape of cable domes, a nonlinear programming problem with given axial forces is formulated, which can be considered as the problem of minimizing the difference in the total strain energy between the elements of the cables and struts under constraints on the compatibility conditions. The first step in calculating the prestressing of a cable dome is to assess the feasibility of its geometry. The possibility of forming a cable dome of negative Gaussian curvature is considered and a method for calculating the prestressing for this new shape is investigated. The proposed method is effective and accurate in determining the allowable prestressing for a cable dome with negative Gaussian curvature and can be used for other types of prestressed structures. The new directions for the development of effective constructive solutions for large-span coatings are presented, including a suspended-dome structure, which combines the advantages of a mesh shell and a cable dome. Special attention should be paid to experimental studies on models of tensegrity domes, the results of which demonstrate the positive and negative aspects of the behavior of structures under load, the process of their erection, as well as the possibility of control and restoration during operation.
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