Deepwater Flexible Risers and Pipelines. Yong Bai

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Deepwater Flexible Risers and Pipelines - Yong  Bai

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and the yielding stress equal to 6.52 MPa, as shown in Figure 2.19.

tin [mm] 6.00
tout [mm] 4.00
a [°] 54.7
h [mm] 0.50
b [mm] 48.00

      Considering that for each meter of water depth, the corresponding external pressure acting is equal to 0.01MPa; it is possible to deliberate that a 6-in inner diameter flexible pipe with interlocked carcass is suitable above 900-m depth. On the other hand, very low strength against external pressure for steel strip reinforced thermoplastic pipes is revealed from the analysis compared to the reinforced cross-section, which means that they are mostly suitable for cases of very shallow water, being the cross-section not massive. In particular, SSRTP-1 and SSRTP-2 are appropriate until 20 and 37 m of water depth. Outcomes do not consider safety factor which must be taken into account considering the environmental conditions at the site.

Rin [mm] 76.20 Rout [mm] 90.10
tin = tout [mm] 5.00 b [mm] 48.00
a1 = a2 [°] 73 a5 = a6 = a3 = a4 [°] ±54.7
h1 = h2 [mm] 0.45 h3 = h4 = h5 = h6 [mm] 0.75
n1 = n2 3 n3 = n4 = n5 = n6 6
Model Collapse pressure [MPa]
SSRTP-1 0.20
SSRTP-2 0.37
Reinforced 9.12

      Throughout this report, the collapse behavior of an interlocked carcass is simulated, and results are investigated theoretically and numerically. A variation of a primary adopted theoretical model is proposed which may be of interest for practical applications. In order to do so, a series of numerical models for the calibration were needed, leading to an empirical formulation. The latter is valid in terms of both pre-buckling and collapse conditions for a defined value of initial ovalzation, so that the critical pressure is computed neglecting the friction between layers for both models. Outcomes are compared with a steel strip reinforced thermoplastic pipes under the same requirements, in order to understand when the reinforcement is required. This study can provide support for factory engineers due to the accurate and reliable results that show very small difference between numerical and theoretical models.

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      2. Timoshenko, S. P., and Gere, J. M., 1961, Theory of Elastic Stability, McGrawHill International Book Company, Inc., New York.

      3. Bai, Yong, et al. “Buckling stability of steel strip reinforced thermoplastic pipe subjected to external pressure.” Composite Structures 152 (2016): 528-537.

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      5. American Petroleum Institute, 2002, API recommended Practice 17B, Information Handling Services, API, Washington D.C.

      6. An C, Duan M, Toledo Filho RD, et al. Collapse of sandwich pipes with PVA fiber reinforced cementitious composites core under external pressure. Ocean Eng 2014;82:1–13.

      7. Neto, Alfredo Gay, and Clóvis de Arruda Martins. “A comparative wet collapse buckling study for the carcass layer of flexible pipes.” Journal of Offshore Mechanics and Arctic Engineering 134.3 (2012): 031701.

      8. Kim T S, Kuwamura H. Finite element modeling of bolted connections in thinwalled stainless steel plates under static shear[J]. Thin-Walled Structures, 2007, 45(4): 407-421.

      Structural Design of High Pressure Flexible Pipes of Different Internal Diameter

      3.1 Introduction References

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