A further creep analysis for stress distributions in rotating solid disks of variable thickness and at uniform temperature is presented herein, based on the Tresca criterion and its associated flow rule. The advantage of this analysis lies in the fact that the complicated problem is to be solved in
Creep analysis of rotating solid disks with variable thickness and temperature
β Scribed by B.M. Ma
- Publisher
- Elsevier Science
- Year
- 1961
- Tongue
- English
- Weight
- 673 KB
- Volume
- 271
- Category
- Article
- ISSN
- 0016-0032
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β¦ Synopsis
A creep analysis for stress distributions in rotating solid disks of variable thickness and variable temperature is presented. This analysis is based on the theory of the Tresca criterion and the associated flow rule. The chief advantage of this analysis for stress distribution is that the complicated problem of disk design in gas turbines and jet engines can be solved with great simplicity by the closed form. The results obtained for the disk design will be on the conservative side.
In this paper, the exponential function creep law at steady-state conditions will be employed. The profile of the meridian section of the disk is assumed to be of the hyperbolic form, and the temperature variation and the creep-rate distribution are assumed to be power functions of the radius of the disk. Some examples will be worked out for calculating the theoretical stress distributions in variable thickness and variable temperature disks. Stress distributions in uniform-thickness and variabletemperature disks will also be given for the purpose of comparison.
π SIMILAR VOLUMES
A power-function creep analysis for stress distribution in rotating solid disks having variable thickness and temperature is presented. As in a previous paper (1), this analysis is on the basis of the theory of Tresea's criterion and its associated flow rule for the materials with high ductility. In
Elastic solutions for axisymmetric rotating disks made of functionally graded material with variable thickness are presented. The material properties and disk thickness profile are assumed to be represented by two power-law distributions. In the case of hollow disk, based on the form of the power-la