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Elevated-temperature creep of high-entropy alloys via nanoindentation

Published online by Cambridge University Press:  06 November 2019

P.H. Lin
Affiliation:
Department of Materials and Optoelectronic Science, National Sun Yat-sen University, Taiwan; linnantou12345@gmail.com
H.S. Chou
Affiliation:
National Sun Yat-sen University, Taiwan; sapphirerei@gmail.com
J.C. Huang
Affiliation:
National Sun Yat-sen University, Taiwan; and City University of Hong Kong, Hong Kong; chihuang@cityu.edu.hk
W.S. Chuang
Affiliation:
National Sun Yat-sen University, Taiwan; egg037105218@yahoo.com.tw
J.S.C. Jang
Affiliation:
Institute of Materials Science and Engineering, National Central University, Taiwan; jscjang@ncu.edu.tw
T.G. Nieh
Affiliation:
The University of Tennessee, USA; and City University of Hong Kong, Hong Kong; tnieh@utk.edu

Abstract

High-entropy alloys (HEAs) have been the focus of wide-ranging studies for their applications as next-generation structural materials. For high-temperature industrial applications, creep behavior of structural materials is critical. In addition to high-temperature tensile, compressive, and notched tests, elevated-temperature nanoindentation is a relatively new testing method for HEAs. With the high accuracy of depth-sensing technology and a stable temperature-controlling stage, elevated-temperature time-dependent mechanical behavior of HEAs can be investigated, especially at localized regions without the limitations of the standard specimen size used for traditional creep testing. Also, the creep response from each grain in polycrystalline samples with various crystalline orientations can be explored in detail. This article overviews current progress in studying creep behavior in HEAs via nanoindentation technology.

Information

Type
High-Temperature Materials for Structural Applications
Copyright
Copyright © Materials Research Society 2019 
Figure 0

Figure 1. Representative creep displacement–creep holding time (h–t) curves for (a) FeCoNiCrMn {111} grains and (b) face-centered-cubic (fcc) {111} grains in dual-phase FeCoNiCrMn-Al. Representative creep strain rate–creep time period (${\rm{\dot{\varepsilon }}}-$t) curve for (c) FeCoNiCrMn {111} grains and (d) fcc {111} grains in dual-phase FeCoNiCrMn-Al.18

Figure 1

Figure 2. Log Z-log (σ0.6/E) plots at ε = 0.6 for (a) Al0.5CoCrFeMnNi and (b) CoCrFeMnNi.30,32 Solute drag creep is dominant at very low strain rates in CoCrFeMnNi, but hardly contributes to hot deformation at the typical strain rate range for hot metal working, unlike Al0.5CoCrFeMnNi. Note: σbreak, breakaway stress; Qc, activation energy; Z, Zener–Hollomon parameter; σ0.6, stress at a strain of 0.6; E, Young’s modulus; n, creep stress exponent.

Figure 2

Figure 3. (a) Creep displacement as a function of the loading rate (log scale) for Al-0 and Al-2.5 high-entropy alloy ([HEA] CoCrFeNiCu) films. The creep for the Al-0 film strongly correlates with the loading rate. The higher the loading rate, the greater disparity of creep displacements between Al-0 and Al-2.5 (b) Nanoindentation hardness versus equivalent strain rates (log scale) of the HEA films for calculation of strain-rate sensitivities. These values are typical for face-centered-cubic (fcc) and body-centered-cubic (bcc) nanocrystalline metals and in agreement with previous experimental studies. Note: m, strain-rate sensitivity.24

Figure 3

Figure 4. (a) Relationship between quasi-steady-state (QSS) creep strain rate and stress; the slope corresponds to the creep stress exponent, n. n is extracted from the nanoindentation creep test and was ∼3 for coarse grains (cgs) and was ∼1 for nanocrystalline (nc) material. (b) Logarithmic strain rate versus linear stress relation to estimate the activation volume (V*) for creep. The results indicate a transition from the dislocation-controlled mechanism in the coarse-grain state to the diffusion-controlled mechanism in the nanocrystalline state.20 Note: d, grain size; H, hardness; C, constant factor, typically ∼3 for metals; εi, indentation strain rate; b, Burgers vector; HEA, high-entropy alloy.

Figure 4

Figure 5. Dependence of ln t versus lnH for the Al0.1CoCrFeNi alloy after high-pressure torsion at 6 GPa for N = 2, at different positions from the sample center (r). Coarser grains were located in the middle of the sample and finer grains were located at the edge of the sample. With decreasing grain size (increasing r), the strain-rate sensitivity increased, leading to a decrease in activation volume. The dominant creep mechanism changes from dislocation slip to grain-boundary sliding, resulting in lower creep resistance.36 Note: H, hardness; t, time ; N, number of torsion for 360°; m, strain-rate sensitivity.

Figure 5

Figure 6. The dependence of ln(strain rate) versus 1/T for (a) {111} grains and (b) {100} grains in Fe20Co20Ni20Cr20Mn20. The creep mechanism of these face-centered-cubic (fcc) {111} and {100} grains are the same, as deduced from the similar stress exponent and activation energy values.18 Note: Qc, activation energy; ${\rm{\dot{\varepsilon }}}$, strain rate; T, temperature.

Figure 6

Table I. Comparison of the extracted creep stress exponent (n), activation energy (Qc), and activation volume (Vc) from different reported creep tests.