Back-Stress and Its Evolution during Primary Creep in Particle Strengthened Nickel Superalloys
Source abstract
Abstract
According to Eshelby’s theory, inelastically inhomogeneous inclusions in a metallic matrix give rise to a distribution of internal stresses. In the case of particle strengthened materials, such as nickel base superalloys, the presence and evolution of this back-stress leads to various observable effects, such as primary creep, back-flow upon loading, and memory of prior deformation. This article presents the background of the concept of back-stress and how it applies to the scenario of creep. A derivation of an evolution equation for back-stress in the context of primary creep is also presented. The results from neutron diffraction with in-situ creep experiments on directionally solidified nickel superalloys are presented in order to demonstrate the validity of the proposed equation and the corollaries derived therefrom.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: High Temperature Alloys and Creep · Microstructure and mechanical properties · Metallurgy and Material Forming
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
GE Research, John F. Welch Technology Centre, EPIP, Whitefield, Bangalore 560066, India
GE Research, 1 Research Circle, Niskayuna, NY 12309, USA
Materials Science & Metallurgical Engineering, IIT Hyderabad, Kandi Sangareddy 502285, India
References (19)
Show source-provided references
1. Elastic Inclusions and Inhomogeneities
2. Distortion of a Crystal by Point Imperfections10.1063/1.1721615 ↗
3. The work hardening of Copper-Silica I: A model based on internal stresses with no plastic relaxation10.1080/14786437108217405 ↗
4. The deformation of plastically non-homogeneous materials10.1080/14786437008238426 ↗
5. The work hardening of copper-silica V. Equilibrium plastic relaxation by secondary dislocations10.1080/14786437608222028 ↗
6. Calculation of Back-stress decrease caused by climb of Orowan loops in a dispersion hardened alloy10.1016/0001-6160(78)90003-2 ↗
7. Work hardening behavior of alumina particulate reinforced 2024 aluminum alloy matrix composites10.1177/002199839302701801 ↗
8. Modeling the Effects of Damage and Microstructural Evolution on the Creep Behavior of Engineering Alloys10.1115/1.482798 ↗
9. Ion, J.C., Barbosa, A., Ashby, M.F., Dyson, B.F., and McLean, M. (1986). The Modelling of Creep for Engineering Design-I, Middesex. NPL Report DMAA115.
10. Microstructure based creep constitutive model for precipitation strengthened alloys—Theory and application10.1179/174328408X369348 ↗
11. Evidence of variation in slip mode in a polycrystalline nickel-base superalloy with change in temperature from neutron diffraction strain measurements10.1016/j.actamat.2007.01.013 ↗
12. Deformation behaviour of an advanced nickel-based superalloy studied by neutron diffraction and electron microscopy10.1016/j.actamat.2012.09.005 ↗
13. High-temperature deformation mechanisms in a polycrystalline nickel-base superalloy studied by neutron diffraction and electron microscopy10.1016/j.actamat.2014.04.028 ↗
14. Elastic Moduli and load partitioning in a single-crystal nickel superalloy10.1016/j.scriptamat.2009.03.008 ↗
15. The effect of γ′ particle size on the deformation mechanism in an advanced polycrystalline nickel-base superalloy
16. Microstrain evolution during creep of a high volume fraction superalloy10.1016/j.msea.2005.02.034 ↗
17. Lattice strain evolution during creep in single-crystal superalloys10.1016/j.actamat.2012.01.039 ↗
18. Lattice strain evolution and load partitioning during creep of a Ni-based superalloy single crystal with rafted γ′ microstructure10.1016/j.actamat.2017.06.021 ↗
19. Oruganti, R., Shukla, A., Nalawade, S., Sarkar, S., Sivakumar, K.G.V., Vishwanath, T., Sondhi, S., Wei, D., Peck, A., and Bain, K. (2019). A Microstructure-based model for creep of gamma prime strengthened nickel-based Superalloys. J. Eng. Mater. Technol., 142.10.1115/1.4040554 ↗