Abstract
Bulk metallic glasses exhibit high strength and large elastic strain limit but have no tensile ductility. However, bulk metallic glass composites reinforced by in-situ dendrites possess significantly improved toughness but at the expense of high strength and large elastic strain limit. Here, we report a bulk metallic glass composite with strong strain-hardening capability and large elastic strain limit. It was found that, by plastic predeformation, the bulk metallic glass composite can exhibit both a large elastic strain limit and high strength under tension. These unique elastic mechanical properties are attributed to the reversible B2↔B19′ phase transformation and the plastic-predeformation-induced complicated stress state in the metallic glass matrix and the second phase. These findings are significant for the design and application of bulk metallic glass composites with excellent mechanical properties.
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Introduction
The elastic strain limit, along with the elastic limit (the highest stress at which permanent deformation will not occur), is an important factor for engineering materials1. By eliminating the extrinsic flaws and decreasing the internal structural defects, submicrosized metallic glasses (MGs) can reach an outstandingly large elastic strain limit of more than 3%2,3,4,5. The elastic strain limit for bulk metallic glasses (BMGs) is almost 2%, which is also significantly high in contrast with common engineering materials, though smaller than nanosized MGs. However, BMGs usually fail catastrophically by the fast propagation of a major shear band, leaving zero global plastic strain under tension6,7,8. Therefore, second phases are in-situ or ex-situ introduced to reinforce the MG matrices9,10,11,12,13, such as dendrite-reinforced Zr- or Ti-based bulk metallic glass composites (BMGCs)14,15,16,17,18.
Though their toughness or ductility is significantly increased, the yield strength and the elastic strain limit of BMGCs are decreased dramatically in contrast to monolithic BMGs15,18,19. Usually, the second phases have a relatively small elastic strain limit (not larger than 1%), which results in the premature yield of the BMGCs. Furthermore, the volume fraction of the soft second phase should be higher than 50% to toughen the MG matrix, which severely decreases the elastic strain limit and the strength of BMGCs14,15,16,17,18. Therefore, a suitable second phase is the key factor for improving the strength, elastic strain limit and ductility of BMGCs. To conserve the large strain limit of BMGs, the second phases also should have a large strain limit not less than 2%. Further, to keep the high strength of BMGs, the second phases should originally have a high enough strength or the soft second phases can be strengthened to a higher strength. It is noted that, in NiTi shape memory alloys, the metastable B2 phase can be strain hardened from less than 100 MPa to more than 1200 MPa and can undergo a reversible phase transformation of bcc B2↔monoclinic B19’, which endows the alloy with high yield strength and superelasticity20. Therefore, by adding a metastable B2 phase and suitable plastic predeformation, the B2 reinforced BMGCs21,22,23,24,25,26,27,28,29 should exhibit a good match in elasticity, strength and ductility. For example, CuZr-based BMGC with nanosized B2 phase exhibited tensile ductility30 and NiTi-based BMGC also showed a good combination of high strength and large pseudo-elasticity under compression31,32.
In this work, we report a metastable B2 reinforced BMGC (B2-BMGC) with excellent plastic deformation capability under tension. We demonstrate that the B2 phase effectively improves the plastic deformation capability of the B2-BMGC under tension and the plastic predeformation endows this B2-BMGC with high strength and a large elastic strain limit by reversible B2↔B19’ phase transformation.
Results
Microstructure of as-cast B2-BMGC
Figure 1a shows an optical metallograph of the microstructure of the as-cast B2-BMGC. The round and dark particles are B2 crystals, which are homogeneously distributed in the amorphous MG matrix. The average chemical compositions for the B2 phase and the amorphous MG matrix are detected by energy-dispersive spectroscopy (EDS) to be Zr52.1Cu41.7Al3.9Nb2.3 and Zr50.7Cu42.2Al4.1Nb3.0, respectively. It is clear that the difference between the chemical compositions of the B2 phase and the amorphous MG matrix is very small, which indicates the precipitation of B2 phase from the melt during solidification does not involve strong element diffusion, like that usually occurring in in-situ dendrite-reinforced BMGCs14. The volume fraction of the B2 phase is about 32.2% and the average grain size of the B2 particles is 67 ± 5 μm in diameter. Figure 1b shows the high-resolution transmission electron microscope (HRTEM) image of the interface between the B2 phase and the amorphous MG matrix. The electron diffraction patterns show that the disorder region is fully amorphous (see lower left inset in Fig. 1b) and the adjacent region is of long-range order (see upper right inset in Fig. 1b). The crystalline phase is further confirmed to be B2 phase with a body-centered cubic structure by the use of X-ray diffraction (see middle right inset in Fig. 1b).
Tensile deformation of as-cast B2-BMGC
Figure 2a shows the engineering stress-strain curve of the as-cast B2-reinforced BMGC subjected to tensile loading. It is seen that the sample underwent a large homogeneous plastic deformation with a total engineering strain of 22.3% on average (the maximum engineering plastic strain before fracture was 19.3%). Close examination indicates that the stress-strain curve can be divided into four stages. Firstly, the sample undergoes an initial linear elastic stage under relatively low stress. In this region, both the B2 phase and the MG matrix synchronously deform elastically. Secondly, the sample slightly yields at 387 MPa with recoverable elastic strain of about 0.2%. In this region, the MG matrix is still in elastic state, but the B2 phase reaches its yield point and begins to plastically deform. Thirdly, the sample yields apparently at a stress of 1100 MPa and is strain-hardened to more than 1400 MPa at an engineering strain of 17.8%. Fourthly, a small stress decrease starts and is a prelude to the beginning of tensile instability and final fracture. The inset in Fig. 2a is the true stress-strain curve corresponding to the engineering curve for the as-cast B2-BMGC. It demonstrates that the as-cast B2-BMGC possesses a strong strain-hardening capability under tension: beginning from the apparent yield stress of σS = 1100 MPa, the true stress continues increasing to the fracture strength of 1765 MPa, as seen in the inset of Fig. 2a. The average strain-hardening rate () in the smooth region (true strain between 0.05 and 0.15) is 3366 MPa and the normalized strain-hardening rate (θ0 = θ/σS) is 3.1, which is higher than most previously reported BMGCs28.
Elastic response of plastically predeformed B2-BMGC
Figure 2b shows the true tensile stress-strain curves of the B2-BMGC after plastic predeformation with a total engineering tensile strain of 10.2%, 12.6% and 15.0%, as marked with cycles I, II and III, respectively. It indicates that the B2-BMGC exhibits nonlinear elastic stress-strain behavior, which is significantly different from the linear elasticity of typical monolithic BMGs and other BMGCs6. The elastic strain limit is about 2.7%, which is remarkably larger than that (about 2%) of monolithic BMGs or that (usually small than 2%) of other reported BMGCs and far larger than that (0.2%) of the as-cast B2-BMGC. Further examination reveals that the nonlinear elastic stress-strain curves can be divided into three segments: an initial linear segment, a following parabolic segment and a final steep segment. The first linear segment is attributed to the synchronized linear elastic response of both the MG matrix and the B2 phase at relatively low stress. The second parabolic segment demonstrates obvious nonlinear elastic stress-strain behavior and a continuously reducing slope, which is mainly triggered by the B2→B19’ phase transformation at relatively high stress level. The third steep segment reflects that the B2→B19’ phase transformation has reached the saturation. During this segment, the transformed B19’, the residual B2 and the MG matrix all elastically deform synchronously.
Structural evolution of B2-BMGC during plastic predeformation and elastically reloading
Figure 3a shows the X-ray diffraction (XRD) patterns of the B2-BMGC during plastic predeformation. For the as-cast B2-BMGC, it shows that a strong diffraction peak (2θ = 39.1°) of the B2 phase superimposed in the scattering diffraction peak of the amorphous MG matrix, as seen in Fig. 3a. When plastically predeformed with a total engineering tensile strain of 10.2%, a sharp diffraction peak appears at 2θ = 43.8°, which is confirmed to be the B2→B19’ phase transformation. After removing the load, the diffraction peak at 2θ = 43.8° decreased in intensity, but still existed, implying that the B19’ remained although some B19’ transformed backwards to B2, as shown in Fig. 3a and 3c. Figure 3b shows the XRD patterns of the plastically predeformed B2-BMGC during elastically reloading. It shows that, with the load increasing, the diffraction peak at 2θ = 43.8° was strengthened, which means more of the B2 phase was transformed to the B19’ phase. Once the load decreased, the diffraction peak of the B19’ phase weakened again, as in its original profile (Fig. 3b). This structural evolution revealed by XRD is consistent with the nonlinear elastic stress-strain behavior of the plastically predeformed B2-BMGC (see Fig. 2b).
Discussion
Large plastic stability of as-cast B2-BMGC under tension
The above results indicate that the as-cast B2-BMGC can undergo large tensile plastic deformation. The plastic strain before fracture is about 19.3% and the normalized strain-hardenging rate (θ0 = θ/σS) is about 3.1. The prominent tensile plastic deformation capability of the as-cast B2-BMGC can be attributed to the high strain-hardening capability of the B2 phase and its effectiveness in activating multiple shear bands in the MG matrix. It was previously reported that the normalized strain-hardening rate of CuZr-based B2 phase was about 17.4, which is far larger than that of β dendrite in-situ formed in Ti- or Zr-based BMGCs28. For instance, the normalized strain-hardening rate of the β dendrite Zr71Ti16.3Nb10Cu1.8Ni0.9 is 1.7, which is only one tenth of the present B2 phase28. From the viewpoint of the microstructure, the B2→B19 phase transformation can produce hierachical deformation structures with macrotwin, microtwin, stacking fault and dislocation33,34, which yields dense stress-concentration sites at the interface and can trigger profuse tiny multiple shear bands in the MG matrix24,29,35. Even shear bands excited from one B2 crystal can have different propagation directions and can intersected with each other, as shown in Fig. 2d. Furthermore, these shear bands will propagate forwards and intersect with those excited from the neighbouring B2/MG interfaces. Therefore, the B2 phase is a very effective exciter for the initiation of multiple shear bands in the MG matrix. However, small β dendrites can only excite a few shear bands and can easily cut off by the propagating shear bands. The shear bands around one dendrite almost have the same propagation direction and their interaction among them is very limited28,36,37.
Large elastic strain limit of plastically predeformed B2-BMGC
Usually, the elastic strain limit of monolithic BMGs is about 2.0%38,39, while the elastic strain limit of classical BMGCs is much smaller than 2.0%17. However, the present plastically predeformed B2-BMGC has a large elastic strain limit of 2.7%. This unique deformation behavior of the B2-BMGC can be explained as follows. Figure 4a schematically shows the loading history of the B2-BMGC during plastically predeformation: lines ON, NG and GB are the stress-strain curves for the elastic deformation, plastic deformation and elastic recovery of the MG matrix; lines OM, MH, HD are the stress-strain curves for the elastic deformation, plastic deformation and elastic recovery of the B2 phase; point C is the final stress balance point after unloading. Both the MG matrix and the B2 phase can be regarded as a parallel connection of two rigid-plastic bodies series-connected with ideal-elastic bodies, as shown in Fig. 4b–I. For the as-cast B2-BMGC, it is assumed that the MG matrix and the B2 phase have the same length. When plastically predeformed to a certain strain, due to the B2↔B19’ reverse phase transformation, the B2 phase has a larger elastic strain limit than the MG matrix, while the MG matrix has a larger plastic strain than the B2 phase, though they have the same total strain, i.e.
Here is the elastic strain limit of the MG matrix, the plastic strain of the MG matrix, the elastic strain limit of the B2 phase and the plastic strain of the B2 phase, as shown in Fig. 4b-II. After plastic predeformation, the external force is removed and the elastic strain will tend to recover. In an ideal free-standing situation, both MG matrix and B2 phase will recover to the zero stress state, as shown in the red spring in Fig. 4b-III. However, due to the elastic strain mismatch and the mutual constraint, the recovery of the B2 phase will be inhibited by the MG matrix, while the recovery of the MG matrix will be promoted by the recovery of the B2 phase. Therefore, the MG matrix will be in a compressive stress state and the B2 phase will be in a tensile stress state, as shown in the blue spring in Fig. 4b-III. Thus, we have
Here and are the residual elastic strains in the MG matrix and the B2 phase, respectively. According to the static balance between the MG matrix and the B2 phase, one gets
EM and EB are the elastic modulus of the MG matrix and the B2 phase after plastic predeformation. Substituting Equations (1) and (2) to Equation (3), we get the residual elastic strain in the MG matrix as
and the residual elastic strain in the B2 phase is
Obviously, Equations (4) and (5) demonstrate that the residual elastic strain in the MG matrix is compressive, while the residual elastic strain in the B2 phase is tensile. Due to the elastic strain limit of the MG matrix being smaller than that of B2 phase, the elastic strain limit of the B2-BMGC will be decided by the MG matrix. Therefore, when subject to tensile loading, the apparent elastic strain limit of the plastically predeformed B2-BMGC is
Subsituting and to Equation (6), we get
Given and , Equation (7) can be simplified as
Here we define α as the ratio of elastic strain limit between the B2 phase and the MG matrix that reflects the relative elastic recovery capability of the B2 phase and β represents the ratio of strength between the B2 phase and the MG matrix, reflecting the strengthening effect. According to Equation (8), we can get the elastic strain limit of plastically predeformed B2-BMGC related to the factors α and β, as shown in Fig. 4c. For a given β, the elastic strain limit of the plastically predeformed B2-BMGC will monotonically increase with α, which implies that increasing the elastic recovery capability of the B2 phase will increase the elastic strain limit of the B2-BMGC. For example, when β = 0.50, the elastic strain limit of the plastically predeformed B2-BMGC can increase from 2.0% to 2.7%, with α increasing from 1 to 4. When β = 0.75, the elastic strain limit of the plastically predeformed B2-BMGC can increase from 2.0% to 2.9%, with α ranging from 1 to 4. When β = 1.00, the elastic strain limit of the plastically predeformed B2-BMGC can increase from 2.0% to 3.2%. Obviously, large values of α and β can remarkably increase the elastic strain limit of the B2-BMGC. Therefore, Eq. 8 and Fig. 4c demonstrates that the elastic strain limit of a plastically predeformed B2-BMGC can be well tailored by tuning α and β.
With a predeformation of more than 10% total strain (elastic and plastic deformation), the B2 phase underwent a large plastic deformation and was strain-hardened to high strength, as schematically shown in Fig. 4a. Meanwhile, the MG matrix was also plastically deformed and its strength invariable40. When unloading, the B19’ phase gradually reversely transformed to the B2 phase (see XRD patterns in Fig. 3a). Due to B19’→B2 reverse transformation, the B2 phase recovered to a large quasi-elastic strain εAD of more than 6%41, which is much larger than the 2% of the MG. Clearly, in the plastically predeformed B2-BMGC, there is an elastic strain recovery mismatch, so both could not elastically recover freely. At the beginning of elastic recovery, both the B2 phase and the MG matrix could elastically recover to εB, where the MG matrix elastically recovered to a zero stress status while the B2 phase was still at a tensile stress of σE. Then, the B2 phase further recovered forwards the zero stress but the MG matrix would inhibit this elastic recovery, leaving the MG matrix to be squeezed into a compressive stress state. Therefore, the plastically predeformed B2-BMGC stayed in a complicated microsopical internal stress state: the B2 phase stayed in a tensile stress (σE) with a corresponding elastic tensile strain (εDC) and the MG matrix stayed in a compressive stress (σF) with a corresponding elastic compressive strain (εBC), as shown in Fig. 4a, 4b and 4d-III. The finite element modeling (FEM) result in Fig. 4e shows that the stress state in the plastically predeformed B2-BMGC is truly compressive in the MG matrix but tensile in the B2 phase, which is basically consistent with the above analysis in Fig. 4a, 4b and 4d, as well as the stress concentration near the interface.
When reloaded, the compressed MG matrix firstly elastically recovered to the zero stress state from the originally compressive stress state. Further loading caused the MG matrix to be in a tensile stress state. Meanwhile, the former B2 phase recovering from B19’ in the plastically predeformed B2-BMGC would transform to B19’ again. Theoretically, the apparent elastic strain limit of the plastically predeformed B2-BMGC is |εBC|+εBA = |0~−2%|+2% = 0~4% (εBC = 2% is an ideal value that can not be reached unless the B2 phase possesses a high enough strength and superelasticity), as shown in Fig. 4a. Obviously, a large elastic strain limit of about 2.7% for the plastically predeformed B2-BMGC is reasonable.
Figure 5 shows the tensile yield strength-elastic strain limit data from previous reported Cu-, Zr- and Ti-based BMGCs and the present B2-BMGC. The line ε = 2.0% is a typical elastic strain limit for monolithic BMGs. For the previous reported BMGCs15,16,17,18,19,22,42,43, they are located on the left of the line ε = 2.0%. Their elastic strain limit approximately ranges from 1.4% ~ 1.9%, with yield strength ranging from 900 MPa to 1560 MPa. As to the plastically predeformed B2-BMGC, they are shown on the upper right corner of the diagram and are obviously away from the line ε = 2.0%, exhibiting a good combination of large elastic strain limit and high strength, as shown in Fig. 5a.
In summary, this study demonstrates that the metastable B2 phase can effectively promote multiple shear bands and thus significantly improve the plastic deformation capability of B2-BMGCs and plastically predeformed B2-BMGCs can exhibit a large elastic strain limit. These unique mechanical properties are attributed to the reversible B2↔B19’ phase transformation and the complicated stress states of the MG matrix and the second phase. This finding implies that the elastic properties of BMGCs can be tailored by carefully choosing the reinforcer, with suitable treatment and can be potentially used as elastic devices or special elastic structure components in engineering fields.
Methods
MGC alloy production
The B2-BMGCs with nominal chemical compositions of Zr48Cu47.5Al4Nb0.5 were prepared by arc melting the elements with purity better than 99.9% and by casting into a copper mold. Ingots of diameter 3 mm and length 85 mm were produced.
Microstructure characterization
The phases of the BMGC ingots were characterized by X-ray diffraction (XRD) using a Rigaku diffractometer (SmartLab) with Cu Kα radiation and an in-situ loading unit. The structure of the B2/MG interface was observed under a JEM-2100F high-resolution transmission electron microscope (HRTEM). The microstructure was also examined by using a JEM 6490 scanning electronic microscope (SEM) and a Carl Zeiss optical microscope (OM). The volume fraction was determined from the OM images.
Tensile test
The tensile samples are in a dog-bone shape. Its guage length is 10 mm and the dimension of the cross-section is 1 × 1 mm2. The tensile samples were prepared by the electric spark method. The lateral surfaces of all tensile samples were ground and finely polished using a 1.0 μm diamond paste. Tensile tests were conducted in an Instron testing machine at room temperature, using a constant strain rate of 1 × 10−4 s−1. In determining the tensile properties of the composite, five tensile samples were tested. Their average values and standard deviations were calculated. The deformed samples were investigated by SEM to reveal the deformation and fracture features.
Finite element modeling
Finite element modeling was utilized to undertake stress analysis for the plastic predeformation of the B2-BMGC. The constitutive equations were directly acquired from the true stress-strain curves of the B2 and MG matrix. The shear stress, von Mises stress and elastic strain of the B2 and MG matrix were measured and compared.
References
Mayers, M. A. & Chawla, K. K. Mechanical behavior of materials [71–160] (Prentice Hall, New Jersey, 1999).
Jang, D. & Greer, J. R. transition from a strong-yet-brittle to stronger-yet-ductile state by size reduction of metallic glass. Nature Mater. 9, 215 (2010).
Tian, L. et al. Approaching the ideal elastic limit of metallic glasses. Nature Commun. 3, 609 (2012).
Deng, Q. S. et al. Uniform tensile elongation in framed submicron metallic glass specimens in the limit of suppressed shear banding. Acta Mater. 59, 6511 (2011).
Jiang, Q. K. et al. Super elastic strain limit in metallic glass films. Sci. Rep. 2, 852 (2012).
Zhang, Z. F., Eckert, J. & Schultz, L. Difference in compressive and tensile fracture mechanisms of Zr59Cu20Al10Ni8Ti3 bulk metallic glass. Acta Mater. 51, 1167 (2003).
Zhang, Z. F., Wu, F. F., He, G. & Eckert, J. Mechanical properties, damage and fracture mechanisms of bulk metallic glass materials. J. Mater. Sci. Technol. 23, 747 (2007).
Wu, F. F., Zhang, Z. F. & Mao, S. X. Size-dependent shear fracture and global tensile plasticity of metallic glasses. Acta Mater. 57, 257 (2009).
Wu, F. F. et al. Shear stability of metallic glasses. Int. J. Plast. 27, 560 (2011).
Kato, H. et al. High strength and good ductility of Zr55Al10Ni5Cu30 bulk glass containing ZrC particles. Scripta Mater. 43, 503 (2000).
Inoue, A. et al. Unusual room-temperature compressive plasticity in nanocrystal-toughened bulk copper-zirconium glass. Philos. Mag. Lett. 85, 221 (2005).
Fan, C., Louzguine, D. V., Li, C. F. & Inoue, A. Nanocrystalline composites with high strength obtained in Zr-Ti-Ni-Cu-Al bulk amorphous alloys. Appl. Phys. Lett. 75, 340 (1999).
Louzguine, D. V., Kato, H. & Inoue, A. High-strength Cu-based crystal-glassy composite with enhanced ductility. Appl. Phys. Lett. 84, 1088 (2004).
Hays, C. C., Kim, C. P. & Johnson, W. L. Microstructure controlled shear band pattern formation and enhanced plasticity of bulk metallic glasses containing in situ formed ductile phase dendrite dispersions. Phys. Rev. Lett. 84, 2901 (2000).
Hofmann, D. C. et al. Designing metallic glass matrix composites with high toughness and tensile ductility. Nature 451, 1085 (2008).
Hofmann, D. C. et al. Development of tough, low-density titanium-based bulk metallic glass matrix composites with tensile ductility. PNAS 105, 20136 (2008).
Qiao, J. W. et al. Tensile deformation micromechanisms for bulk metallic glass matrix composites: From work-hardening to softening. Acta Mater. 59, 4126 (2011).
Qiao, J. W. In-situ dendrite/Metallic glass matrix composites: a review. J. Mater. Sci. Technol. 29, 685 (2013).
Szuecs, F., Kim, C. P. & Johnson, W. L. Mechanical properties of Zr56.2Ti13.8Nb5.0Cu6.9Ni5.6Be12.5 ductile phase reinforced bulk metallic glass composite. Acta Mater. 49, 1507 (2001).
Otsuka, K. & Ren, X. Physical metallurgy of Ti-Ni-based shape memory alloys. Prog. Mater Sci. 50, 511 (2005).
Oh, Y. S., Kim, C. P., Lee, S. & Kim, N. J. Microstructure and tensile properties of high-strength high-ductility Ti-based amorphous matrix composites containing ductile dendrites. Acta Mater. 59, 7277 (2011).
Kim, C. P., Oh, Y. S., Lee, S. & Kim, N. J. Realization of high tensile ductility in a bulk metallic glass composite by the utilization of deformation-induced martensitic transformation. Scripta Mater. 65, 304 (2011).
Wu, Y. et al. Ductilizing bulk metallic glass composite by tailoring stacking fault energy. Phys. Rev. Lett. 109, 245506 (2012).
Wu, Y. et al. Bulk metallic glass composites with transformation-mediated work-hardening and ductility Adv. Mater. 22, 2770 (2010).
Song, K. K. et al. Triple yielding and deformation mechanisms in metastable Cu47.5Zr47.5Al5 composites. Acta Mater. 60, 6000 (2012).
Pauly, S. et al. Microstructural heterogeneities governing the deformation of Cu47.5Zr47.5Al5 bulk metallic glass composites. Acta Mater. 57, 5445 (2009).
Liu, Z. Q. et al. Microstructural tailoring and improvement of mechanical properties in CuZr-based bulk metallic glass composites. Acta Mater. 60, 3128 (2012).
Wu, F. F. et al. Plastic stability of metallic glass composites under tension. Appl. Phys. Lett. 103, 151910 (2013).
Wu, F. F., Chan, K. C., Li, S. T. & Wang, G. Stabilized shear banding of ZrCu-based metallic glass composites under tensile loading. J. Mater. Sci. 49, 2164 (2014).
Pauly, S. et al. Transformation-mediated ductility in CuZr-based bulk metallic glasses. Nature Mater. 9, 473 (2010).
Louzguine-Luzgin, D. V. et al. Deformation and fracture behavior of metallic glassy alloys and glassy-crystal composites. Metall. Mater. Trans. A 42A, 1504 (2011).
Louzguine, D. V. et al. High-strength and ductile glassy-crystal Ni-Cu-Zr-Ti composite exhibiting stress-induced martensitic transformation. Philos. Mag. A 89, 2887 (2009).
Seo, J. W. & Schryvers, D. TEM investigation of the microstructure and defects of CuZr martensite. Part I: Morphology and twin systems. Acta Mater. 46, 1165 (1998).
Seo, J. W. & Schryvers, D. TEM investigation of the microstructure and defects of CuZr martensite. Part II: Planar defects. Acta Mater. 46, 1177 (1998).
Song, K. K. et al. Correlation between the microstructures and the deformation mechanisms of CuZr-based bulk metallic glass composites. AIP Advances 3, 012116 (2013).
Wu, F. F. et al. Strength asymmetry of ductile dendrites reinforced Zr- and Ti-based composites. J. Mater. Res. 21, 2331 (2006).
Wu, F. F. et al. Tensile deformation of a Ti-based metallic glass composite lamella confined by commercially pure titanium. Philos. Mag. Lett. 94, 233 (2014).
Inoue, A. Stabilization of metallic supercooled liquid and bulk amorphous alloys. Acta Mater. 48, 279 (2000).
Ashby, M. F. & Greer, A. L. Metallic glasses as structural materials. Scripta Mater. 54, 321 (2006).
Han, Z., Yang, H., Wu, W. F. & Li, Y. Invariant critical stress for shear banding in a bulk metallic glass. Appl. Phys. Lett. 93, 231912 (2008).
Hao, S. et al. A transforming metal nanocomposite with large elastic strain, low modulus and high strength. Science 339, 1191 (2013).
Wu, F. F. et al. Effect of annealing temperature on the mechanical properties and fracture mechanisms of a Zr56.2Ti13.8Nb5.0Cu6.9Ni5.6Be12.5 bulk metallic glass composite. Phys. Rev. B 75, 134201 (2007).
Jeon, C. et al. High tensile ductility of Ti-based amorphous matrix composites modified from conventional Ti-6Al-4V titanium alloy. Acta Mater. 61, 3012 (2013).
Acknowledgements
This work was supported by the Research Grants Council of the Hong Kong Special Administrative Region, China (Project No. PolyU 511211) and the National Natural Science Foundation of China (NSFC) under Grant Nos. 50901038 and 50931005.
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F.W. and K.C. designed the study. F.W., S.J. and S.C. conducted the experiments. F.W., K.C. and G.W. analysed the results and wrote the manuscript.
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Wu, FF., Chan, K., Jiang, SS. et al. Bulk metallic glass composite with good tensile ductility, high strength and large elastic strain limit. Sci Rep 4, 5302 (2014). https://doi.org/10.1038/srep05302
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DOI: https://doi.org/10.1038/srep05302
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