Abstract

The objective of this paper is to evaluate the design collapse equations presented in Chap. 8 and Annex F of the current standard ISO TR 10400 for casings under external pressure and axial tension. A nonlinear numerical model has been developed to analyze the performance of these equations to predict casing collapse under combined loads. Experimental tests have been performed with different diameters, d/h ratio, and steel grade to calibrate the numerical model. The design collapse equations shown in the ISO TR 10400 are replicated from the API 5C3. Due to the various limitations identified since the first publication of the American Petroleum Institute (API) equations, the API Work Group has assessed different models to be used as design collapse equations and Klever–Tamano (KT) model has shown to be reliable and more accurate. However, the API Work Group included the KT model in the API 5C3 as informative. For this reason, KT model is presented in the Annex F of ISO TR 10400. The work done in this paper has confirmed the better performance of KT model for most of the cases analyzed. For combined loading, the API collapse equation results in a simple strength derating method, while the KT model has achieved similar behavior for low values of axial tension when comparing the experimental results. The axial tension for the casings into the well is likely to be lower than 40% of yield strength. Therefore, the KT model has shown to be more convenient to well design than API equations.

References

1.
Clinedinst
,
W.
,
1963
,
Development of API Collapse Pressure Formulas
,
American Petroleum Institute
,
Dallas, TX
.
2.
API 5C3 TR
,
2008
,
Technical Report on Equations and Calculations for Casing, Tubing and Line Pipe Used as Casing or Tubing; and Performance Properties Tables for Casing and Tubing
,
American Petroleum Institute
,
Washington, DC
.
3.
ISO/TR 10400
,
2007
,
Petroleum and Natural Gas Industries—Equations and Calculations for the Properties of Casing
,
International Organization for Standardization, Tubing, Drill Pipe and Line Pipe Used as Casing and Tubing
,
Geneva, Switzerland
.
4.
Adams
,
A.
,
Moore
,
P.
, and
Payne
,
M.
,
2003
, “
On the Calibration of Design Collapse Strengths for Quenched and Tempered Pipes
,”
SPE Drill. Completion
, 18(3), pp.
215
227
.10.2118/85112-PA
5.
Klever
,
F.
, and
Tamano
,
T.
,
2006
, “
A New OCTG Strength Equation for Collapse Under Combined Loads
,”
SPE Drill. Completion
,
21
(
3
), pp.
164
179
.10.2118/90904-PA
6.
Brechan
,
B.
,
Kornberg
,
E.
,
Sangesland
,
S.
, and
Dale
,
S. I.
,
2018
, “
Well Integrity Model—Klever & Tamano Collapse
,” SPE/IADC Middle East Drilling Technology Conference and Exhibition, Abu Dhabi, UAE, Jan. 29–31, Paper No.
SPE/IADC-189395-MS
.10.2118/189395-MS
7.
Greenip
,
J. F.
,
2016
, “
Collapse Strength of Casing Subject to Combined Loads
,” IADC/SPE Drilling Conference and Exhibition, Fort Worth, TX, Mar. 1–3, Paper No.
SPE/IADC-178806-MS
.10.2118/178806-MS
8.
API 5CT,
2018
, Specification for Casings and Tubings, American Petroleum Institute, Washington, DC.
9.
Kyriakides
,
S.
, and
Corona
,
E.
,
2007
,
Mechanics of Offshore Pipelines
,
Elsevier
,
Oxford, UK
, pp.
190
192
.
10.
Maruyama
,
K.
,
Tsuru
,
E.
,
Ogasawara
,
M.
,
Inoue
,
Y.
, and
Peters
,
E.
,
1990
, “
An Experimental Study of Casing Performance Under Thermal Cycling Conditions
,”
SPE Drill. Eng.
,
5
(
2
), pp.
156
164
.10.2118/18776-PA
11.
Madhavan
,
R.
,
1988
, “
Long Thick-Walled Circular Tubes Under Biaxial Loading
,”
Ph.D. thesis
,
California Institute of Technology
,
Pasadena, CA
.https://thesis.library.caltech.edu/4421/4/Madhavan_r_1988.pdf
12.
Neves
,
H.
,
2014
, “
Collapse of Casing Under Axial Tension and External Pressure
,” Master thesis,
Department of Ocean Engineering—COPPE/UFRJ
,
Rio de Janeiro, Brazil
.
13.
Silva
,
E. F. P.
,
2018
, “
Numerical and Experimental Study of the Collapse of Casing and Tubing Under Axial Tension and External Pressure
,” Master thesis,
Ocean Engineering Department—COPPE/UFRJ
,
Rio de Janeiro, Brazil
.
14.
Timoshenko
,
S.
,
1936
,
Theory of Elastic Stability
, 1st ed.,
McGraw-Hill
,
Columbus, OH
, pp.
222
224
.
You do not currently have access to this content.