2020
DOI: 10.1016/j.compositesb.2020.108219
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Dynamic compressive mechanical properties of the spiral tungsten wire reinforced Zr-based bulk metallic glass composites

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Cited by 30 publications
(3 citation statements)
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“…In order to improve the macroscopic plasticity of BMGs, one of the most effective strategies is to prepare metallic glass matrix composites (MGMCs) by introducing a crystalline second phase as a reinforcement system to promote the shear band nucleation and suppress the shear band propagation [11][12][13]. The reinforcement of MGMCs is generally designed as a crystalline second phase, including in situ-precipitated crystalline phases and ex situ-added classical reinforcements such as carbon fibers [14][15][16][17], W fibers [18][19][20][21][22], ceramic particles [23][24][25], etc. As a common reinforcing particle in crystalline matrix composites, silicon carbide (SiC) particles are also used in MGMCs through different preparation methods and metallic glass (MG) matrices.…”
Section: Progress In Sic Particle Reinforced Mgmcsmentioning
confidence: 99%
“…In order to improve the macroscopic plasticity of BMGs, one of the most effective strategies is to prepare metallic glass matrix composites (MGMCs) by introducing a crystalline second phase as a reinforcement system to promote the shear band nucleation and suppress the shear band propagation [11][12][13]. The reinforcement of MGMCs is generally designed as a crystalline second phase, including in situ-precipitated crystalline phases and ex situ-added classical reinforcements such as carbon fibers [14][15][16][17], W fibers [18][19][20][21][22], ceramic particles [23][24][25], etc. As a common reinforcing particle in crystalline matrix composites, silicon carbide (SiC) particles are also used in MGMCs through different preparation methods and metallic glass (MG) matrices.…”
Section: Progress In Sic Particle Reinforced Mgmcsmentioning
confidence: 99%
“…9). The adiabatic shear bands are localised damages that can occur under the high strain rate as a results of large shear deformation under adiabatic condition [47,48]. The adiabatic shear bands have approximately 45° inclination to the interface plane [47], and this phenomenon explains orientation of the fatigue cracks in Ti Gr.…”
Section: Fatigue Crack Initiation Site and Growthmentioning
confidence: 99%
“…代表剪切带内的值, κ为热扩散系数, 为剪切应 变率, γ为剪切应变, θ为温度, τ为剪切应力, K为Taylor-Quinney系数, D为自由体积浓度的扩散系数, ξ为自由 体积浓度, G为剪切模量. Chen等人[68] …”
unclassified