Yingbin Zhua,
Hua Bai*b,
Chen Xueb,
Rong Zhou*a,
Qunfeng Xua,
Pengfei Taob,
Chen Wangb,
Junwei Wangb and
Nan Jiang*b
aFaculty of Materials Science and Engineering, Kunming University of Science and Technology, Kunming, Yunnan 650093, China. E-mail: zhourongzyb@sina.com
bKey Laboratory of Marine Materials and Related Technologies, Zhejiang Key Laboratory of Marine Materials and Protective Technologies, Ningbo Institute of Materials Technology and Engineering, Chinese Academy of Sciences, Ningbo 315201, China. E-mail: baihua@nimte.ac.cn; jiangnan@nimte.ac.cn
First published on 27th September 2016
The interface between graphite flakes (Gf) and Cu in composites significantly affects the interfacial thermal diffusion and mechanical property characteristics. Silicon (Si) coating has been introduced to the surface of the Gf to investigate the thermal conductivity and flexural strength of Gf/Cu composites. Microstructural analysis demonstrates that (i) the high thermal conductivity of Gf/Cu composites is attributed to the homogeneous dispersion and well-controlled alignment of Gf in the composite matrix and (ii) silicon coating on the Gf slightly decreases the thermal conductivity of the composites, but greatly improves the bending strength. Compared with the raw Gf/Cu composites, the thermal conductivity of the Si-coated Gf/Cu composites along the plane parallel to the graphite laminate decreases from 676 to 610 W (m−1 K−1) when the volume fraction of Gf reaches 70 vol%. The bending strength of Si-coated graphite/Cu composites is significantly enhanced and the maximum bending strength is 110 MPa when the volume fraction of graphite is 40%. Additionally, the experimentally determined thermal conductivity is compared with the theoretically calculated value in this study.
Gf are attractive reinforcements due to its high thermal properties, low price and ease of processing. Combining Gf with copper will allow developing composites with high thermal conductivity, low CTE, good machinability, and reasonable cost.7–10 However, this research is rarely done at present.11 An essential problem for manufacturing Gf/Cu composites is that packed Gf tend to form a laminated structure and copper is a non-carbide forming material, which makes metal infiltration an insurmountable difficulty. In this case, Gf/Cu composites is prepared via vacuum hot pressing process. Since Gf is excellent heat conductors in only two dimension, the formation of well arrayed Gf in the composites can greatly improve the in-plane thermal conductivity, and the control of preferred orientation of Gf becomes important.12,13 Several groups show that the efforts to improve the uniform dispersion of Gf in Cu matrix, while the enhancement of the thermal conductivity is not apparent in the composites.14 Boden et al. used planetary ball milling15 to align graphite nano platelets within a copper matrix. Q. Liu et al.16 manufactures 71 vol% Gf/Cu composites after the process of electro-less copper coating and improve thermal conductivity to 565 W (m−1 K−1). Ueno et al. control the orientation of Gf by a blade coating method, and the thermal conductivity of Gf/Cu composites reaches 632 W (m−1 K−1). Although a level of 600–700 W (m−1 K−1) has been attained for the Gf/Cu composites, the strength of graphite is too low, and the flexural strength for well-aligned graphite blocks perpendicular to the graphite layers is less than 35 MPa,17 which will greatly restrict the potential use of Gf/Cu composites. And the large difference of the density between graphite and Cu is also an obstacle to their uniform dispersion,18 producing much voids in the Gf/Cu composites with high volume fraction Gf, resulting the decrease of flexural strength. Up to now, there is little report of these Gf/Cu composites with super high thermal conductivity and good mechanical properties.
In this work, efforts are invested to improve the thermal conductivity and mechanical properties of composites, and silicon (Si), a carbide-forming element, is coated on the surface of Gf using the salt bath method to improve the interface bonding strength between Gf and Cu, followed by a simple vacuum hot pressing process to overcome those difficulty. Compared with the earlier studies, this study represents a simplification of the process based on high speed mixing and vibration to maintain the alignment and keep the uniform distribution of Gf in the composites. The highly oriented structure and interfacial configuration of Si coated Gf/Cu composites are demonstrated and discussed. In addition, the thermal properties and bending strength of the composites are also investigated.
Layers-in-parallel model:
KLC = fKL + (1 − f)Km | (1) |
Layers-in-series model:
![]() | (2) |
![]() | ||
Fig. 1 SEM image of coating on the surface of Gf (a and b), coating on the edge of the coated Gf (c and d). |
To determine the composition of the coated Gf and coated Gf/Cu composites sample, the XRD patterns of the samples are shown in Fig. 3. As shown in Fig. 3(a), the diffraction peak centered at 2θ = 54.7° can be attributed to the (004) crystal planes of hexagonal graphite. Moreover, the two diffraction peaks at the 2θ angles of 36.7° and 60.1°, in accordance with the planes of SiC (102) and (110), respectively, confirms the formation of SiC. This XRD results indicates the existence of SiC in the products. The XRD analysis is further proved by Raman spectra of the coated Gf, as shown in Fig. S1.† Fig. 3(b) reveals the XRD profiles of the coated Gf/Cu composites in the range of 30–70° with a scan speed of 5° min−1, two diffractions at about 2θ = 43.3° and 50.4, corresponding to the (111) and (200) crystal planes of Cu. A weak diffraction at about 2θ = 36.7° represents the existence of SiC.
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Fig. 4 SEM image of Si-coated Gf/Cu composite (a), EDS line-scan analysis across the interface of Gf and copper (b). |
Gf | Vf (%) | ρ (g cm−3) | α (mm2 s−1) | TC (W (m−1 K−1)) | Flexural strength (MPa) | |||
---|---|---|---|---|---|---|---|---|
X–Y | Z | X–Y | Z | ⊥a | ∥b | |||
a Perpendicular to X–Y plane, which is parallel to the loading direction.b Parallel to X–Y plane, which is perpendicular to the loading direction. | ||||||||
Raw | 40 | 6.20 | 183 | 28.4 | 474 | 74 | 85 | 94 |
50 | 5.50 | 215 | 27.6 | 518 | 66 | 62 | 78 | |
60 | 4.91 | 257 | 23.3 | 584 | 53 | 50 | 67 | |
70 | 4.23 | 323 | 19.2 | 676 | 40 | 41 | 52 | |
Si coated | 40 | 6.25 | 176 | 29.6 | 460 | 77 | 95 | 110 |
50 | 5.58 | 201 | 27.2 | 491 | 66 | 79 | 89 | |
60 | 4.87 | 245 | 25.2 | 553 | 57 | 66 | 81 | |
70 | 4.16 | 296 | 17.5 | 610 | 36 | 47 | 75 |
In addition, it should be noted that the interface between graphite and Cu matrix plays an important role in determining the thermal conductivity of the composites, even when well-aligned Gf have been uniformly embedded in the Cu matrix. For Si-coated Gf/Cu composites, the introduction of Si element decreases the thermal conductivity in the base plane direction, whereas the thermal conductivity in the Z-axis direction shows no significant change. The Table 2 material parameters for theoretical calculation thermal conductivity of Gf/Cu composites in X–Y plane direction decreases from 676 to 610 W (m−1 K−1), when the raw Gf is coated with silicon. This phenomenon of reduction in thermal conductivity with Gf/Cu composites is different in comparison with the other carbon/metal composites.20,21 In comparison with the previous works reported in the literature, the thermal conductivity of carbon/metal composites increase as the carbide element (Si) is added to the interface to create a strong chemical bond. However, in the Gf/Cu composites, the introductions of silicon element decrease the thermal conductivity of composites in X–Y plane direction. It might be attributed to slide of Gf and deformation of Cu at high temperature under pressure, resulting a good interface contact between Gf and Cu. And the interface thermal resistance coming from phonons coupling losses of Cu and graphite increase, as the formation of the solid solution at the interface would lead to an increase of phonon scattering and decrease the thermal conductivity of composites.22–24
Material | Density (kg m−3) | Specific heat (J kg−1 K−1) | Phonon velocity (m s−1) | TC (W (m−1 K−1)) |
---|---|---|---|---|
a Parallel to the graphite layers.b Perpendicular to the graphite layers. | ||||
Graphite | 2260 | 710 | 14![]() |
880a (ref. 26) |
38b (ref. 9) | ||||
SiC | 3210 | 290 | 11![]() |
243 (ref. 9) |
Cooper | 8960 | 370 | 2500 (ref. 16) | 400 |
Theoretical predictions and experimental data of the longitudinal and transversal thermal conductivity of Si-coated Gf/Cu composites, by means of the layers-in-parallel and layers-in-series models, are plotted versus in Fig. 5(a) and (b), respectively. From Fig. 5(a) one can see that the layers-in-parallel model overestimates the thermal conductivity of the coated Gf/Cu with increasing volume fraction of Gf. In order to take into account the effect of SiC coating layer, it can be solved by replacing the inclusion with a non-ideal interface by an “effective” inclusion having an effective thermal conductivity, Keff, and can be expressed as
![]() | (3) |
![]() | (4) |
![]() | (5) |
In addition, for the Si-coated Gf/Cu composites, the SiC layer was referred to as the transmission side for the cooper/carbide layer and as the incident side for the carbide/graphite layer. The interface thermal conductance of the graphite/SiC/Cu can be calculated using eqn (5). We obtain hCu/SiC = 8.7 × 107 W m−2 K−1 and hSiC/graphite = 8.3 × 108 W m−2 K−1 from the material parameters given in Table 2. The total interfacial thermal conductance (ht) of the Gf/Cu composite with Si coating can be calculated by using the concept of interfacial thermal resistance:
![]() | (6) |
The calculation values of the interface thermal conductance of the Si-coated Gf/Cu composites ht is 7.19 × 107 W m−2 K−1 using eqn (6). The effective thermal conductivity of the Gf parallel and perpendicular to the X–Y plane are calculated from eqn (3) and (4) to be 838 and 37 W (m−1 K−1), respectively. Hence, we replace K in layers-in-parallel model and layers-in-series model by Keff. The modified layers-in-parallel model and modified layers-in-series model are expressed as:
KLC = fKLeff + (1 − f)Km | (7) |
![]() | (8) |
The longitudinal thermal conductivity data predicted by the modified layers-in-parallel model are given in Fig. 5(a). Modified model is more suitable for predicting the thermal conductivity of the experimental data compared to the original one. But it still has deviations with the experimental data, and this might be attributed to three reasons in our case. First, although most of the Gf are arranged parallel to each other, but also a small amount in the state of disorder. Next, we all know that the mechanical strength of Gf only about 20 MPa, hot pressing process it easily bend, which could deflect flow of heat. At last, although graphite coating is thin, but the thermal conductivity of the coating is much lower than the Gf. Which increases the interfacial thermal resistance of the composite material. For these reasons, the experimental data and theoretical predictions some error is understandable.
Comparison of experimental data with theoretical predictions the transversal thermal conductivity of the composites with different Gf volume fractions given in Fig. 5(b). We found that the layers-in-series model can better predict the thermal conductivity in the longitudinal direction. In the longitudinal direction due to the thermal conductivity of the graphite layer structure height direction is less than the copper matrix, thus with increasing the volume fraction of graphite composite material to reduce thermal conductivity.
Besides, the values of flexural strength in direction parallel to X–Y plane are larger than those in direction perpendicular to X–Y plane, which can be attributed to the contact area between the flake graphite and copper. When the samples are loaded in direction parallel to X–Y plane, the deformation of the graphite/Cu composites would perform like the deformation of “long fiber like filler” enhanced Cu composites, and “the long fiber like filler” is hard to be broken, which will increase the flexural strength of the graphite/Cu composites. For example, when the volume fraction of the silicon coated graphite increase from 40% to 70%, the flexural strength in direction parallel to X–Y plane decrease from 110 MPa to 75 Mpa, and the values in direction perpendicular to X–Y plane decrease from 95 MPa to 47 MPa.
Fig. 6 shows the microstructure of fracture surfaces of composites based on the Si-coated Gf and raw powder. In the typical case of composite based on the raw Gf, as illustrated in Fig. 6(a), the Gf can be directly broken into piece and the fracture surfaces are relatively flat, resulting in the disconnection and fracture of the tested samples. It can be observed from Fig. 6(b) that some of the Gf are being curved, and the bending deformation appears on the Gf. It means that the damage accumulation within the Si-coated Gf/Cu composites prior to rupture happens. And the cracks in the striped concave and convex areas need to consume more energy during the propagation process because of longer and more tortuous paths. Therefore the composites fail in the shear yielding inside the Gf and the fracture of Gf, which means the coating on the Gf has changed the fracture mode of nature Gf.
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Fig. 6 SEM images of the fracture surface of Gf/Cu composites with (a) raw Gf, (b) Si-coated Gf; (c) schematic diagram of crack initiation and propagation along Z direction. |
As stated above, the variation trend of the flexural strength along the X–Y and Z direction of the composites is the same, and it is easy to observe the microstructures transformation laws in the composites when the loadings are along the Z direction. Herein, we mainly focus on the different deformation mechanism along the Z direction in the composites with different Gf, including the raw and Si-coated Gf. On the whole, we assume that coating on the edge of Gf play an important roles on the fracture model of the Gf/Cu composites.28 Fig. 6(c) gives the schematic of cracks initiation and propagation along parallel to sintering pressure direction, corresponding to Fig. 6(a) and (b). When the composites fabricated with raw Gf is loaded, the initial cracks will appear inside the layer of Gf, and then these cracks expand in the X–Y plane to the gap of Cu/Gf with increase of loading. For the weak bonding strength between the Gf and Cu, the cracks expand to the next Gf layer along the loading direction with some deflection, and low force is needed for the crack propagation until the samples fracture. When the Gf are coated with silicon, the strength of individual coated Gf might increase, means that it needs more energy for cracks initiation. And coating on the edge of the Gf is an obstacle for the slip of graphite, therefore the fracture morphology will be zigzag shaped for the enhanced bonding strength at the interface, which can effectively improve the fracture toughness of the composites. Compared with the composites fabricated with raw Gf, the crack propagation paths of fracture surface of coated Gf/Cu composites are more tortuous, more energy is used to keep the crack propagation. So the flexural strength of composites with coated Gf significantly increase due to the distinct fracture mode.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c6ra17804a |
This journal is © The Royal Society of Chemistry 2016 |