Control of microstructure during hot working of Ti-6242
Abstract
A new method of modeling the dynamic material behavior which explicitly describes the dynamic metallurgical processes occurring during hot deformation is presented. The approach in this method is to consider the workpiece as the only part of the total processing system which dissipates power and to evaluate the dissipated power co-content J from the constitutive equation. The optimum processing conditions of temperature and strain rate are those corresponding to the maximum or peak in J. It is shown that J is related to the strain-rate sensitivity (m) of the material and reaches a maximum value (J sub max) when m = 1. The efficiency of the power dissipation (J/J sub max) through metallurgical processes is shown to be an index of the dynamic behavior of the material and is useful in obtaining a unique combination of temperature and strain rate for processing and also in delineating the regions of internal fracture. In this method of modeling, no a priori knowledge or evaluation of the atomistic mechanisms is required, and the method is effective even when more than one dissipation process occurs, which is particularly advantageous in the hot processing of commercial alloys having complex microstructures. This method has been applied to the modeling of the behavior of Ti-6242 during hot forging. The behavior of (alpha + beta) and beta perform microstructures has been examined, and the results show that the optimum condition for hot foring of these performs is obtained at 927 C (1200 K) and a strain rate of 10 to the minus 3rd power/sec. Variations in the efficiency of dissipation with temperature and strain rate are correlated with the dynamic microstructural changes occurring in the material.
- Publication:
-
In AGARD Process Modeling Appl. to Metal Forming and Thermomech. Process. 11 p (SEE N85-15086 06-31
- Pub Date:
- September 1984
- Bibcode:
- 1984pmam.agarQ....G
- Keywords:
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- Deformation;
- Forging;
- Hot Working;
- Microstructure;
- Phase Transformations;
- Process Control (Industry);
- Constitutive Equations;
- Dynamic Models;
- Finite Element Method;
- Strain Rate;
- Engineering (General)