2009
DOI: 10.1243/03093247jsa568
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Plastic loads for 90° thick-walled elbows under combined pressure and bending

Abstract: This paper extends plastic load solutions proposed by the authors for 90u thinwalled elbows, to thick-walled elbows, based on three-dimensional finite element analyses using the large geometry change option. For loading, internal pressure, in-plane, and out-ofplane bending, as well as combined pressure and bending, are considered. As no experimental data are available for thick-walled elbows, the proposed solutions are indirectly validated by comparing thin-walled solutions with exiting experimental data.

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Cited by 24 publications
(4 citation statements)
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“…A total of 1800 models were solved for different bend angles and the corresponding reaction moment was extracted for each model where the rotation boundary condition was given. The TES or HES method 40 was utilised to get the collapse load for each model of rotation moment curve (RMC). In this method, the slope of the initial elastic region was doubled to draw the line from its origin to meet the RMC to obtain the collapse load.…”
Section: Details Of the Current Fe Analysis Proceduresmentioning
confidence: 99%
“…A total of 1800 models were solved for different bend angles and the corresponding reaction moment was extracted for each model where the rotation boundary condition was given. The TES or HES method 40 was utilised to get the collapse load for each model of rotation moment curve (RMC). In this method, the slope of the initial elastic region was doubled to draw the line from its origin to meet the RMC to obtain the collapse load.…”
Section: Details Of the Current Fe Analysis Proceduresmentioning
confidence: 99%
“…20,21 To include the large geometry change in the analysis, Nlgeom is toggled on while creating the Static Riks step. 22…”
Section: Loading and Boundary Conditionsmentioning
confidence: 99%
“…A python script was used to create the input file for each pipe bend model and perform the analysis in ABAQUS software. The moment rotation curve was plotted for all simulated pipe bend models from which plastic collapse load was determined by using the twice elastic slope (TES) method (Kim et al , 2010). A typical moment rotation curve with TES point is shown in Figure 4.…”
Section: Finite Element Analysismentioning
confidence: 99%