A method of convergence for finite difference thermal stress computation in axially symmetrical bodies
Keyword(s):
The most general axially symmetrical thermal load is one in which a transient temperature distribution, varying axially and radially, is applied to an axially symmetrical system with an irregular axial boundary. When the thermal stress equations are applied to such a system, using the conventional Gauss-Siedel or Liebmann method, severe oscillation has been experienced making convergence impossible to achieve. The authors present in this paper a method which not only converts a diverging solution but also yields a rapid rate of convergence. This method has been successfully applied to the problem of a steam turbine rotor.
2006 ◽
Vol 100
(5)
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pp. 4181-4189
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1994 ◽
Transient Temperature Distribution in Composites with Layers of Functionally Graded Materials (FGMs)
2006 ◽
Vol 25
(5)
◽
pp. 513-542
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