2017
DOI: 10.1016/j.actamat.2017.07.029
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Heterogeneous precipitation behavior and stacking-fault-mediated deformation in a CoCrNi-based medium-entropy alloy

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Cited by 700 publications
(201 citation statements)
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“…Firstly, owing to the addition of 3 at% Al, 3 at% Ti elements, the solid-solution hardening can be estimated to be around 175 MPa [13,14]. Secondly, by accounting for the refined-grain strengthening effect, the yield stress of the alloy with mean grain size of 10 μm can be estimated by σ YS =σ 0 +kd −1/2 [15,16], in which σ 0 is the lattice friction (218 MPa for the CoCrNi alloy [17]); and K is the Hall-Petch constant (568 MPa/μm −1/2 for CoCrNi -AlTi alloy [18]) and d is the mean grain size. Based on the above calculation, the contribution to the yield stress from the refined-grain strengthening is determined to be about 390 MPa.…”
Section: Discussionmentioning
confidence: 99%
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“…Firstly, owing to the addition of 3 at% Al, 3 at% Ti elements, the solid-solution hardening can be estimated to be around 175 MPa [13,14]. Secondly, by accounting for the refined-grain strengthening effect, the yield stress of the alloy with mean grain size of 10 μm can be estimated by σ YS =σ 0 +kd −1/2 [15,16], in which σ 0 is the lattice friction (218 MPa for the CoCrNi alloy [17]); and K is the Hall-Petch constant (568 MPa/μm −1/2 for CoCrNi -AlTi alloy [18]) and d is the mean grain size. Based on the above calculation, the contribution to the yield stress from the refined-grain strengthening is determined to be about 390 MPa.…”
Section: Discussionmentioning
confidence: 99%
“…Based on the above calculation, the contribution to the yield stress from the refined-grain strengthening is determined to be about 390 MPa. Thirdly, the precipitation strengthening effect is ascribed mainly to the pronounced ordering strengthening of the γ′ particles, which can be calculated by !σ order =0.81 M(γ APB /2b)(3πf/8) 1/2 [19], where M is the Taylor factor (3.06 for the FCC polycrystalline matrix), γ APB is the antiphase boundaries energy of the nanoparticles (estimated to be 200 mJ m −2 ), b is the Burgers vector of the dislocation(∼0.254 nm), f is the volume fraction of precipitates (∼12±5%) [5,6,18]. Based on the above calculation, the contribution to the yield stress from the ordering strengthening of γ′ particles is determined to be 310 MPa.…”
Section: Discussionmentioning
confidence: 99%
“…The HEAs can be classified into three alloy families. These families include the transition metal HEAs (such as NiCoCrFeAlTi x [7] and (NiCoCr) 94 Al 3 Ti 3 [8]), the refractory metal HEAs (such as HfMo x NbTaTiZr [9] and NbTaWMoSi x [10]), and the light-weight metal HEAs (such as AlFeMgTiZn [11] and Al 7 CuMg 3 SnTiZn 7 [12]).…”
Section: Introductionmentioning
confidence: 99%
“…There are some transition metal HEAs which are designed to obtain coherent L1 2 precipitates (γ′ phase) via the addition of Al and Ti elements into the FCC matrix (γ phase), which always have good mechanical properties [8,[13][14][15][16][17][18]. Liu et al [13] studied the effect of Al addition on microstructure and mechanical properties of Ni 70−x Co 15 Cr 15 Al x .…”
Section: Introductionmentioning
confidence: 99%
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