Numerical analysis of repaired wall loss defect pipelines for optimum composite wrap thickness

Authors

  • Muhammed Khaise National Institute of Technology Calicut, 673601, India
  • Silvio de Barros CESI LINEACT, Saint-Nazaire, France
  • Ney Rohem Instituto Federal Fluminense, Rio de Janeiro, Brazil
  • Maria Banea Federal Center of Technological Education (CEFET/RJ), Rio de Janeiro, 20271-110, Brazil
  • Sandip Budhe National Institute of Technology Calicut, 673601, India https://orcid.org/0000-0002-3235-9232

DOI:

https://doi.org/10.3221/IGF-ESIS.63.14

Keywords:

Composite Repair, Numerical modelling, Optimisation, Composite thickness, Wall loss defect, Corroded pipeline

Abstract

The paper presents the numerical analysis of failure pressure of wall loss defect metallic pipelines and validate it with experimental results. An optimization of composite thickness for repair of wall loss defect pipeline is also carried out using numerical analysis. A nonlinear explicit FE code with constitutive models for metallic steel and composite material to failure modelling was used. Three different cases: non-defective pipe, wall loss defective pipe and composite repaired of defective pipe are considered. It was found that the numerical results are in good agreement with the analytical results in all the three cases. The theoretical failure pressure determined by ISO/TS 24817 standard for wall loss defect pipe is highly conservative compared to the numerical failure pressure for the given composite repair thickness. Additionally, the numerical study on optimization of repair thickness revealed that lower composite repair thickness can also sustain the designed failure pressure (composite repair thickness of 8.4 mm can sustain the same designed pressure instead of 16.1 mm thickness), which implies there is scope to further reduce the composite thickness, which ultimately reduce the repair cost.

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Published

21-12-2022

How to Cite

Numerical analysis of repaired wall loss defect pipelines for optimum composite wrap thickness. (2022). Frattura Ed Integrità Strutturale, 17(63), 153-168. https://doi.org/10.3221/IGF-ESIS.63.14