Finite Element method application for Assessing the performance of pipelines with Geometrical defects
https://doi.org/10.21822/2073-6185-2025-52-3-159-171
Abstract
Objective. The aim of this study is to develop and improve methods for assessing the performance of pipelines with ovality defects to enhance the safety and economic efficiency of their operation.
Methods. The modeling and refined calculation of pipelines were performed in a software package using the elastoplastic formulation of the problem with the use of the Ramberg-Osgood deformation diagram. The calculation is most approximate for deformed steels.
Results. Fatigue life calculations have shown that, under operating conditions, most ovalization defects of the cross-section up to 10% retain residual service life. A method has been developed for rejecting pipes with ovality, taking into account various characteristics, allowing for more reliable rejection and evaluation of pipes with this defect.
Conclusion. The proposed methods, derived from the study of the cross-sectional defect of ovality, are advisable for assessing the performance of defective pipeline sections, as well as during the technical condition-monitoring phase. The relevance is confirmed by the fact that the defect was studied taking into account many factors that affect the strength characteristics of steel.
About the Authors
R. A. KhuramshinaRussian Federation
Regina A. Khuramshina - Senior Lecturer, Department of Oil and Gas Transport and Storage.
1 Kosmonavtov Str., Ufa 450064
D. A. Gaizullin
Russian Federation
Dinar A. Gaizullin, Lecturer - Institute of Oil and Gas Engineering and Digital Technologies.
1 Kosmonavtov Str., Ufa 450064
References
1. Zakharov, M.N. Methodology for assessing the load-bearing capacity of main pipelines with local defects Dissertation for the degree of Candidate of Technical Sciences. 2011.
2. Golovanov, A.I. Calculation of the stress-strain state of field pipelines with metal loss defects using the finite element method. Izvestiya of Tomsk Polytechnic University. Engineering of Georesources. 2023;332 (1):15-25. (In Russ)
3. Yakupov, N.M., Yakupov, S.N. Diagnostics of thin-walled structures with complex geometry and local defects using the finite element method. Structural Mechanics of Engineering Constructions and Structures. 2021;7(6):576-587 DOI:10.22363/1815-5235-2021-17-6-576-587
4. Majid, Z.A., Mohsin, R., Yusof, M.Z. Experimental and computational failure analysis of natural gas pipe. Engineering Failure Analysis. 2012;19:32-42.
5. Yi, J., Hu, H., Zheng, Y., Zhang, Y. Experimental and computational failure analysis of a high pressure regulating valve in a chemical plant. Engineering Failure Analysis. 2010; 17:546–554..
6. Zhang, Q., Zuo, Z., Liu, J. Failure analysis of a diesel engine cylinder head based on finite element method Engineering Failure Analysis. 2013; 34:51-58.
7. Moradi, S., Ranjbar, K. Experimental and computational failure analysis of drillstrings. Engineering Failure Analysis. 2009;6(3): 923-933.
8. De Borst, R., Gutiérrez, M.A., Wells, G.N., Remmers, J.J. C., Askes, H. Cohesive-zone models, higher-order continuum theories and reliability methods for computational failure analysis. International Journal for Numerical Methods in Engineering. 2004; 60:289–315. DOI: 10.1002/nme.963.
Review
For citations:
Khuramshina R.A., Gaizullin D.A. Finite Element method application for Assessing the performance of pipelines with Geometrical defects. Herald of Dagestan State Technical University. Technical Sciences. 2025;52(3):159-171. (In Russ.) https://doi.org/10.21822/2073-6185-2025-52-3-159-171































