Abstract

The design of obround components has been difficult and complex due to the absence of a suitable theoretical solution. Current design codes use empirical formulas based on assumptions to determine the minimum required thickness for obround components. The design process involves iteration. The results obtained are far from accurate. Based on a recently proposed closed-form solution, a new design method for obround components is developed. In the new method, an obround shell is imagined as being stretched laterally from a cylindrical shell or parent cylinder. With the flattened shell increasing, the thickness of the obround shell should increase accordingly, to keep the maximum hoop stress of obround shell consistent with the maximum hoop stress of the parent cylinder. The minimum requested thickness (MRT), of the obround shell is related to the MRT of the parent cylinder and the flattened shell length of the obround shell. Through parametric studies, those relationships are investigated. Empirical expressions are used to describe those relationships. Using the proposed design method, the determination of the MRT of obround members becomes the determination of the MRT of the parent cylinders and additional parameters. The MRT of obround members is determined directly. The case study demonstrates that the proposed method is an efficient and accurate design process for obround members. The use of new method for fitness-for-service was explored. The new method can be used to reassess operational safety in the event of vessel materials' deterioration.

References

1.
Timoshenko
,
S.
, and
Goodier
,
J. N.
,
1951
,
Theory of Elasticity
,
McGraw-Hill Book Company, Inc.
,
New York
, pp.
58
77
.
2.
ASME
,
2019
, ASME Boiler and Pressure Vessel Code, Section VIII Div. 1, APP.13,
ASME
,
New York
.
3.
ASME
,
2019
, ASME Boiler and Pressure Vessel Code, Section VIII Div. 2 Part 4, 4.4.3,
ASME
,
New York
.
4.
Zheng
,
Q. S.
,
1997
, “
Analysis of a Shell of Elliptical Cross-Section Under Internal Pressure and Body Force
,”
Ph.D. dissertation
,
Mechanical Engineering Texas Tech University
,
Lubbock, TX
.https://ttu-ir.tdl.org/server/api/core/bitstreams/6eeb8e3f-19ad-4c49-96d8-dfcd18713525/content
5.
Blach
,
A. E.
, “
Non Circular Pressure Vessel Flanges: New Design Methods
,”
Fluid Sealing
,
Springer-Science & Business Media
,
Berlin
, pp.
233
265
.
6.
Pany
,
C.
,
2022
, “
Investigation of Circular, Elliptical and Obround Shaped Vessels by Finite Element Method (FEM) Analysis Under Internal Pressure Loading
,”
J. Sci., Technol. Eng. Res.
,
3
(
1
), pp.
24
31
.10.53525/jster.1079858
7.
Shah
,
Y. P.
, and
Pradhan
,
M. N.
,
2015
, “
Design of Obround Flange for Pressure Vessel Application by Analytical Method and FEA to Comply With ASME Code
,”
Int. J. Adv. Res. Innovative Ideas Educ.
,
1
(
2
), pp.
211
221
.https://ijariie.com/AdminUploadPdf/Design_of_Obround_Flange_for_Pressure_Vessel_Application_by_Analytical_Method_and_FEA_to_Comply_with_ASME_code_IJARIIE1162_volume_1_11_page_211_222.pdf
8.
Utagikar
,
M. M.
, and
Naik
,
S. B.
,
2013
, “
Finite Element Analysis of Elliptical Pressure Vessels
,”
Am. J. Eng. Res.
,
2
(
12
), pp.
329
335
.https://www.ajer.org/papers/v2(12)/ZL212343349.pdf
9.
Utagikar
,
M. M.
, and
Naik
,
S. B.
,
2013
, “
Finite Element Analysis of Obround Pressure Vessels
,”
Int. J. Mod. Eng. Res.
,
3
(
5
), pp.
2719
2727
.http://www.ijmer.com/papers/Vol3_Issue5/AQ3527172725.pdf
10.
Sreelakshmi
,
M. G.
, and
Pany
,
C.
,
2016
, “
Stress Analysis of Metallic Pressure Vessels With Circumferential Mismatch Using Finite Element Method
,”
Int. J. Sci., Eng. Res.
,
7
(
4
), pp.
339
344
.https://www.ijser.org/researchpaper/Stress-Analysisof-Metallic-Pressure-Vessels-with-Circumferential-Mismatch-using-Finite-Element-Method.pdf
11.
Pany
,
C.
,
2021
, “
Structural Analysis of Metallic Pressure Vessels With Weld Sinkage in the Circumferential Joint
,”
J. Sci., Technol. Eng. Res.
,
2
(
1
), pp.
4
10
.https://dergipark.org.tr/en/download/article-file/1582591
12.
Jin
,
Y.
, and
Rust
,
J.
,
2023
, “
Theoretical Solution of Obround Shell Under Internal Pressure
,” ASME Paper No. PVE2023-108355.10.1115/PVE2023-108355
13.
API 579-1/ASME FFS-1,
2016
, “
Fitness-For-Service
,”
API, ANNEX A
,
Washington, DC
.
You do not currently have access to this content.