The stresses of a pipe flange connection with a spiral-wound gasket under internal pressure are analyzed taking account a nonlinearity and a hysteresis of the gasket by using an axisymmetric theory of elasticity and the finite element method (FEM). The leakage tests were also conducted using an actual pipe flange connection with a spiral-wound gasket. Using the contact stress distribution of the pipe flange connection with 3-in. nominal diameter under internal pressure and the tightness parameter, the values of the new gasket constants are obtained by taking into account the changes in the contact stress. A difference in the new gasket constants between the estimated values obtained from the actual pipe flange connection and the values obtained by the PVRC procedure is small. In addition, a method to determine the bolt preload for a given tightness parameter is demonstrated. The obtained results of the bolt preload for the pipe flange connection are in a fairly good agreement with those obtained by the PVRC procedure under a lower pressure application. However, a difference in the bolt preload is about 10% when an internal pressure is increased.

1.
Kumano
,
H.
,
Sawa
,
T.
, and
Hirose
,
T.
,
1994
, “
Mechanical Behavior of Bolted Joints under Steady Heat Conduction
,”
ASME J. Pressure Vessel Technol.
,
116
, pp.
42
48
.
2.
Morohoshi
,
T.
, and
Sawa
,
T.
,
1994
, “
On the Characteristics of Rectangular Bolted Flanged Connections with Gaskets Subjected to External Tensile Loads and Bending Moments
,”
ASME J. Pressure Vessel Technol.
,
116
, pp.
207
215
.
3.
Sawa
,
T.
,
Higurashi
,
N.
, and
Akagawa
,
H.
,
1991
, “
A Stress Analysis of Pipe Flange Connections
,”
ASME J. Pressure Vessel Technol.
,
113
, pp.
497
503
.
4.
Sawa
,
T.
, and
Shiraishi
,
H.
,
1983
, “
A Simple Method to Calculate the Force Ratio of Bolted Joints
,”
Bull. JSME
,
26
, pp.
1088
1096
.
5.
Water
,
E. O.
and
Schneider
,
R. W.
,
1969
,
Trans. ASME
,
91
(
3
), p.
615
615
.
6.
Bickford, J., 1998, Gaskets and Gasketed Joints, Marcel Dekker Inc, New York, NY.
7.
Hsu, K. H., Payne, J. R., Bickford, J. H., and Leon, G. F., 1990, “The US PVRC Elevated Temperature Bolted Flange Research Program,” Proc., 2nd International Symposium on Fluid Sealing of Static Gasketed Joints, La Baule, p. 9.
8.
ASME/ANSI B16.5, 1988, Sec. VIII, Div. I.
9.
Payne, J. R., Bazergui, A., and Leon, G. F., 1984, “A New Look at Gasket Factors,” Proc., 10th International Conference on Fluid Sealing, BHRA, H1, pp. 345–363.
10.
Payne, J. R., Bazergui, A., and Leon, G. F., 1985, “New Gasket Factors-A Proposed Procedure,” Proc. ASME Pressure Vessels and Piping Conference, ASME PVP-Vol. 98.2, pp. 85–93.
11.
Payne, J. R., Leon, G. F., and Bazergui, A., 1987, “Obtaining New Gasket Design Constants from Gasket Tightness Data,” Proc., Spring Conference on Experimental Mechanics, SEM, p. 298.
12.
Leon, G. F., and Payne, J. R., 1989, “An Overview of the PVRC Research Program on Bolted Flanged Connections,” Proc, 6th International Conference on Pressure Vessel Technology, Vessel Technology, 1, pp. 217.
13.
Sawa
,
T.
, and
Maruyama
,
K.
,
1976
, “
On the Deformation of the Bolt Head and Nut in a Bolted Joint
,”
Bull. JSME
,
19
, pp.
203
211
.
14.
Sawa, T., Morohoshi, T., and Kumano, H., 1991, “A New Calculation Method of the Spring Constant in a Bolted Connection with a Gasket,” Proc., ASME Pressure Vessels and Piping Conference, ASME PVP-Vol. 217, pp. 119–128.
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