A circular flat plate with a perforated central region is to be formed by dies into a dome and then welded onto a cylindrical shell. After welding, the dome must be spherical within a narrow tolerance band. This plate forming and welding is simulated using large deflection theory elastic-plastic finite element analysis. The manufacturing assessment is performed so that the dies may be designed to compensate for plate distortions that occur during various stages of manufacturing, including the effects of weld distortion. The manufacturing simulation benchmarks against measurements taken at several manufacturing stages from existing hardware. The manufacturing simulation process can then be used for future applications of similar geometries.
Issue Section:
Research Papers
1.
Kormi
, K.
, Webb
, D. C.
, and Etheridge
, R. A.
, 1994, “FEM Simulation of the Pressing of a Strip into a Cylindrical Die and of a Circular Plate into a Hemispherical One and Their Comparison with Experiment
,” J. Mater. Process. Technol.
0924-0136, 42
, pp. 463
–473
.2.
Bachorski
, A.
, Painter
, M. J.
, Smailes
, A. J.
, and Wahab
, M. A.
, 1999, “Finite-Element Prediction of Distortion During Gas Metal Arc Welding Using the Shrinkage Volume Approach
,” J. Mater. Process. Technol.
0924-0136, 92-93
, pp. 405
–409
.3.
ABAQUS™, Version 6.3, Hibbit, Karlsson, and Sorensen, Inc.
4.
ASME Boiler and Pressure Vessel Code, Section 1.
5.
Sullivan
, R. C.
, Kizhatil
, R. K.
, and McClellan
, G. H.
, 1997, “Correction of Equivalent Elastic-Plastic Anisotropic Properties of Thick Tubesheets to Preclude Overstiff Response to Monotonic Loading
,” ASME PVP Vol. 354, Current Topics in the Design and Analysis of Pressure Vessels and Piping, pp. 121
–126
.6.
Reinhardt
, W. D.
, 1998, “Yield Criteria for the Elastic-Plastic Design of Tubesheets with Triangular Penetration Patterns
,” ASME PVP Vol. 370, Finite Element Applications: Linear, Non-linear, Optimization and Fatigue and Fracture, pp. 113
–119
.7.
Slot
, T.
, and Branca
, T. R.
, 1974, “On the Determination of Effective Elastic-Plastic Properties for the Equivalent Solid Plate Analysis of Tube Sheets
,” ASME J. Pressure Vessel Technol.
0094-9930, 96
(3
), pp. 220
–227
.8.
Slot
, T.
, 1972, “General Method for Solving Perforated Plate Problems
,” in Stress Analysis of Thick Perforated Plates
, Technomic Publishing
, The Netherlands
, pp. 17
–44
.9.
Porowski
, J. S.
, and O’Donnell
, W. J.
, 1974, “Effective Plastic Constants for Perforated Materials
,” ASME J. Pressure Vessel Technol.
0094-9930, 96
(3
), pp. 234
–241
.10.
Chen
, F. K.
, 1990, “Applications of the Finite Element Method to the Plastic Deformation Analysis of Perforated Sheet Metals and the Process Simulation of Shape Rolling
,” Dissertation Abstracts International.Copyright © 2006
by American Society of Mechanical Engineers
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