Burst Pressure Solutions of Thin and Thick-Walled Cylindrical Vessels

IF 1 4区 工程技术 Q4 ENGINEERING, MECHANICAL Journal of Pressure Vessel Technology-Transactions of the Asme Pub Date : 2023-04-17 DOI:10.1115/1.4062334
Xian-Kui Zhu, B. Wiersma, William R. Johnson, R. Sindelar
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引用次数: 2

Abstract

Pressure vessels (PVs) are widely used in the energy industry. Accurate burst pressure is critical to structural design and safe operation for both thin and thick-walled PVs. The traditional strength theories utilized a single-parameter material property, such as the yield strength (YS) or the ultimate tensile strength (UTS) to develop failure models for determining the yield or ultimate pressure carrying capacity in the PV design. The UTS-based Barlow formula is a typical burst pressure model developed from the Tresca strength theory that provides the basis for developing regulation rules and failure models for different industry design codes, such as ASME BPVC, ASME B31.3, and ASME B31G, among others. In order to reduce the conservatism of the Tresca strength model, ASME BPVC recently adapted failure models developed from the von Mises strength theory for the PV design and analysis. It has been commonly accepted that the burst pressure of pipelines depends on the UTS and strain hardening exponent, n, of the pipeline steels. An average shear stress yield theory was thus developed, and the Zhu-Leis solution of burst pressure was obtained as a function of UTS and n for thin-walled line pipes. Experiments showed that the Zhu-Leis solution provides an accurate, reliable prediction of burst pressure for defect-free thin-walled pipes. In order to extend the Zhu-Leis solution to thick-walled cylindrical PVs, this paper defined three new flow stresses, modified the traditional strength theories, and obtained three new burst pressure solutions that are valid for both thin and thick-walled cylindrical vessels. The proposed flow stresses are able to describe the tensile strength and the plastic flow response of PVs for a strain hardening steel. The associated strength theories were then developed in terms of the Tresca, von Mises and Zhu-Leis yield criteria. From these new strength theories, three burst pressure solutions were obtained for thick-walled cylinders, where the von Mises solution is an upper bound prediction, the Tresca solution is a lower bound prediction, and the Zhu-Leis solution is an intermediate prediction of burst pressure for thick-walled cylinders. Finally, the proposed burst pressure solutions were evaluated and validated by two large datasets of full-scale burst tests for thick-walled tubes and for thin-walled pipes.
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薄壁和厚壁圆柱形容器的破裂压力解决方案
压力容器(PV)广泛应用于能源行业。精确的爆破压力对薄壁和厚壁PV的结构设计和安全运行至关重要。传统的强度理论利用单一参数的材料特性,如屈服强度(YS)或极限抗拉强度(UTS)来开发失效模型,以确定PV设计中的屈服或极限承压能力。基于UTS的Barlow公式是从Tresca强度理论发展而来的典型爆破压力模型,为制定不同行业设计规范(如ASME BPVC、ASME B31.3和ASME B31G等)的调节规则和失效模型提供了基础。为了降低Tresca强度模型的保守性,ASME BPVC最近将根据von Mises强度理论开发的失效模型用于PV设计和分析。人们普遍认为,管道的爆裂压力取决于管线钢的UTS和应变硬化指数n。由此建立了平均剪切应力屈服理论,并得到了薄壁管线管道爆裂压力的朱雷解,该解是UTS和n的函数。实验表明,朱雷的求解方法可以准确、可靠地预测无缺陷薄壁管的爆裂压力。为了将朱雷的解推广到厚壁圆筒形PV,本文定义了三种新的流动应力,修正了传统的强度理论,得到了三种适用于薄壁和厚壁圆筒容器的新的爆破压力解。所提出的流动应力能够描述应变硬化钢的PV的拉伸强度和塑性流动响应。然后根据特雷斯卡、冯·米塞斯和朱雷的屈服准则发展了相关的强度理论。根据这些新的强度理论,得到了厚壁圆筒的三个爆破压力解,其中von Mises解是一个上界预测,Tresca解是一种下界预测,Zhu Leis解是厚壁圆筒爆破压力的一个中间预测。最后,通过厚壁管和薄壁管的两个大型全尺寸爆破试验数据集,对所提出的爆破压力解决方案进行了评估和验证。
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来源期刊
CiteScore
2.10
自引率
10.00%
发文量
77
审稿时长
4.2 months
期刊介绍: The Journal of Pressure Vessel Technology is the premier publication for the highest-quality research and interpretive reports on the design, analysis, materials, fabrication, construction, inspection, operation, and failure prevention of pressure vessels, piping, pipelines, power and heating boilers, heat exchangers, reaction vessels, pumps, valves, and other pressure and temperature-bearing components, as well as the nondestructive evaluation of critical components in mechanical engineering applications. Not only does the Journal cover all topics dealing with the design and analysis of pressure vessels, piping, and components, but it also contains discussions of their related codes and standards. Applicable pressure technology areas of interest include: Dynamic and seismic analysis; Equipment qualification; Fabrication; Welding processes and integrity; Operation of vessels and piping; Fatigue and fracture prediction; Finite and boundary element methods; Fluid-structure interaction; High pressure engineering; Elevated temperature analysis and design; Inelastic analysis; Life extension; Lifeline earthquake engineering; PVP materials and their property databases; NDE; safety and reliability; Verification and qualification of software.
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