Pham Van Trinh*a,
Nguyen Ngoc Anha,
Bui Hung Thanga,
Le Dinh Quanga,
Nguyen Tuan Hongb,
Nguyen Manh Hongc,
Phan Hong Khoib,
Phan Ngoc Minhabc and
Phan Ngoc Hong*ac
aInstitute of Materials Science, Vietnam Academy of Science and Technology, 18 Hoang Quoc Viet Str., Cau Giay Distr., Hanoi, Vietnam. E-mail: trinhpv@ims.vast.vn; hongpn@ims.vast.ac.vn; Tel: +84 94 3190301
bCenter for High Technology Development, Vietnam Academy of Science and Technology, 18 Hoang Quoc Viet Str., Cau Giay Distr., Hanoi, Vietnam
cGraduated University of Science and Technology, Vietnam Academy of Science and Technology, 18 Hoang Quoc Viet Str., Cau Giay Distr., Hanoi, Vietnam
First published on 23rd December 2016
In this study, nanofluid based ethylene glycol (EG) containing Cu nanoparticles decorated on a Gr–MWCNT hybrid material (Gr–MWCNT/Cu) was synthesized successfully for the first time via a chemical reduction method. The SEM, HRTEM, FTIR and XRD studies revealed that Cu nanoparticles with an average diameter of 18 nm were well decorated on the surface of both MWCNTs and graphene sheets. The nanofluids containing Gr–MWCNT/Cu material showed good stability and a maximum thermal conductivity enhancement of 41% at 60 °C for the nanofluid containing 0.035 vol% material compared to EG alone. The enhancement is due to the combination of the high thermal conductivity of graphene, CNT and Cu nanoparticles as well as the higher surface area of the Gr–MWCNT/Cu hybrid structure. Experimental results of thermal conductivity were evaluated using different theoretical models, amongst which the Hamilton–Crosser model was found suitable for predicting the thermal conductivity of the nanofluid.
Thus, in this study, we present the synthesis of Cu nanoparticles decorated on a Gr–MWCNT hybrid material via a chemical reduction technique and application of this material in EG as a nanofluid. The thermal conductivity of the obtained nanofluids has been characterized via the thermal hot plate (THP) method and compared with theoretical models.
To prepare Gr–MWCNT/Cu hybrid material, a desired amount of CuSO4 (0.1 M) solution was added into the Gr–MWCNT hybrid solution under continuous stirring to get 4 vol% Cu loading. After 30 min, a solution of ascorbic acid (0.1 M) was added into a solution of Gr–MWCNT/Cu2+ under strong stirring for 30 min. After that, a reducing solution containing a mixture of NaBH4 and NaOH was added to the previous solution. After completion of the reduction process, the solution was filtered and washed with distilled water. Calculated amounts of Gr–MWCNT/Cu were dispersed in ethylene glycol by ultrasonication for 45 min under ice water to obtain nanofluids with different concentration of 0.005, 0.015, 0.025 and 0.035 vol%. The samples were denoted NF1, NF2, NF3 and NF4 corresponding to nanofluids containing 0.005, 0.015, 0.025 and 0.035 vol% of Gr–MWCNT/Cu hybrid material concentration, respectively.
Fig. 3 shows the XRD patterns of Gr–MWCNT and Gr–MWCNT/Cu materials. The XRD pattern of Gr–MWCNT hybrid material shows some typical peaks of graphite at 26.18°, 43.04°, 54.38° and 77.48° corresponding to (002), (100), (004) and (110) planes, respectively. For the XRD pattern of Gr–MWCNT/Cu material, in addition to the typical peak of graphite at 2θ = 26.3° corresponding to the reflection on the (002) planes, some peaks of Cu were detected at ∼43.192°, 50.300° and 73.888° corresponding to (111), (200), and (220) planes, respectively. In addition, there are no representative peaks of CuO phases detected, indicating that no oxidation phases were formed in the sample during the chemical reduction process. Therefore, the use of the ascorbic acid solution as reducing and antioxidant agent could restrict the formation of oxidation phases; this is also in agreement with other reports.31,32 Moreover, using Scherrer's formula for the typical peaks, an average crystallite size for the Cu nanoparticles was estimated as 16.5 nm. From both FTIR and XRD studies, it was demonstrated that Cu nanoparticles were successfully decorated on Gr–CNT hybrid material by the chemical reduction technique.
Fig. 4 shows the FESEM images of Gr–MWCNT/Cu material; the images show that MWCNTs were connected or intercalated between graphene sheets. These intercalations are of benefit in reducing the stacking of graphene sheets and increase both the effective surface area and the effective thermal conductivity of the material. Moreover, the Cu nanoparticles with uniform size are well decorated on the surface of graphene sheets and MWCNTs. According to Baby et al. the existence of functional groups on the surface helped to promote good interaction of these nanoparticles with graphene sheets and MWCNTs, in which they act as nucleation sites for Cu nanoparticles.18 The formation of Cu nanoparticles is described by the following reaction.
Cu(NO3)2 + 2NaBH4 = Cu + 2NaNO3 + H2 + 2BH3 | (1) |
Fig. 5a is an HRTEM image at low magnification of Gr–MWCNT/Cu material to investigate the morphology and size distribution. This image shows that Cu nanoparticles are well decorated on the surface of both MWCNTs and graphene sheets. However, at certain positions, Cu nanoparticles are not only in individual form but also in aggregated forms. Fig. 5b and c are the HRTEM images at high magnification of Gr–MWCNT/Cu material obtained after the ultrasonication process to disperse in EG solution. The results showed that Cu nanoparticles still appeared on the surface of the MWCNTs or graphene sheets. Combining these results with the FTIR result (existence of Cu–O stretching vibrations at 580 cm−1) allows us to conclude that Cu nanoparticles were grown and chemically bonded on the MWCNTs and Gr surfaces through the functionalized groups. In addition, the measurement of the lattice constant of the nanoparticles indicated that the d spacing was about 0.209 nm, which is in good agreement with the (111) lattice spacing of Cu metal.33 The histogram of Cu particle size calculated from HRTEM data is shown in Fig. 5d. The average particle size was about 18 nm, slightly larger than that of the crystallite size (16.5 nm) calculated from the XRD using the Scherrer equation. This is also in agreement with the reports about the comparison of nanosize determination by different methods, wherein it was demonstrated that the good agreement only applied to small nanocrystals in the size range below 10 nm.34,35
To validate stability, the prepared nanofluids were characterized by a zeta potential analyser. The stability of dispersion can be estimated using the value of the zeta potential. The nanofluid is physically stable with a zeta potential more negative than −30 mV or more positive than +30 mV, while poor stability shows a value below 20 mV.36,37 In this study, the average potential values for nanofluids were measured to be −52.9, −47.5, −47.2 and −42.7 mV corresponding to NF1, NF2, NF3 and NF4, respectively. From the results, it is clearly confirmed that the nanofluids have good stability. It is well known that the stability of nanofluids could be improved using some chemical techniques, such as surfactant addition, surface treatment, and pH changing. In this case, the functional groups (–COOH, –OH) attached on the surfaces of both graphene and MWCNTs via chemical treatments improved the dispersion as well as the stability of the nanofluids.
The thermal conductivity of the obtained nanofluids with different concentrations as a function of different temperatures is shown in Fig. 6. The results show that the thermal conductivity of the nanofluid depends on the concentration of Gr–MWCNT/Cu material and the measured temperature. For each measured temperature from 30 °C to 60 °C, the nanofluid containing a higher concentration of Gr–MWCNT/Cu material has higher thermal conductivity and the thermal conductivity increases as the temperature increases for each nanofluid. The increase of thermal conductivity is nonlinear both with temperature and with volume fraction and is consistent with other literature reports.13,38 According to Baby et al., the linearity/nonlinearity of thermal conductivity strongly depends on the nature of the nanoparticle as well as the base fluid.13 When volume fraction increases or the distance or mean free path of nanoparticles decreases due to the percolation effect, increasing the frequency of lattice vibration, it leads to enhanced thermal conductivity of the nanofluid.13 The enhancement in thermal conductivity with increasing temperature could be explained according to the report by Li and coworkers.39 Li et al. reported that the change of nano additives agglomeration and viscosity with temperature along with Brownian motion are important factors to describe the temperature dependence of the thermal conductivity of nanofluids.39 According to Li, a temperature increase would lead to the following effects: (i) decrease in the agglomeration of nano additives in the nanofluid by the reduction of the nano additive surface energy, (ii) improvement in the Brownian motion by the reduction of viscosity.39 It is well known that the Brownian motion provides a key mechanism for thermal conductivity enhancement of nanofluids.40 Therefore, the thermal conductivity of nanofluids increases with increasing temperature.
The enhancement percentage of the thermal conductivity is calculated using the following eqn (2):
(2) |
Thermal conductivity enhancement increases as the Gr–MWCNT/Cu concentration in the nanofluid increases. For example, at a fixed temperature of 30 °C, nanofluid NF4 has about 17% enhancement compared to that of nanofluid NF1 at only 4%. The enhancement of thermal conductivity at different temperatures was also considered. Nanofluid NF1, containing 0.005 vol% Gr–MWCNT/Cu concentration, shows only 4% enhancement at 30 °C and 10% at 60 °C, whereas, NF4 with 0.035 vol% Gr–MWCNT/Cu concentration shows an enhancement of 17% at 30 °C and about 41% at 60 °C. In comparison, the thermal conductivity enhancement of nanofluid containing Gr–MWCNT/Cu material is higher than most results reported earlier using the same level of concentration (Table 1). For graphene-based EG nanofluid, Baby et al.,42 Selvam et al.36 and Lee et al.45 reported enhancements of 7%, 21% and 32% at volume fractions of 0.05, 0.5 and 4 vol% Gr loading, respectively. A much higher enhancement up to 86% was also reported by Yu et al., in which the nanofluid contained a very high concentration of 5 wt% graphene oxide.41 Baby and Sundara recently developed Ag and CuO decorated graphene-based nanofluids and reported enhancements up to 14% and 23%, respectively, at a very low concentration.13,14 Several reports on using CNT for nanofluids have been developed and reported.49–53 For example, Harish et al. reported an enhancement up to 14.8% for SWNT/EG nanofluids at 0.2 vol%.49 Chen et al. reported an enhancement up to 17.5% for treated MWNT/EG nanofluids at 1 vol% concentration. A significant thermal conductivity enhancement of up to 40% at a very low concentration (0.03 vol%) of functionalized CNT has been reported by Aravind.52 The enhancement was attributed to the better dispersion and stability of CNT using chemical treatment.52 Several studies on using Gr–CNT hybrid material for nanofluids have been carried out and reported.18,43,46 The results showed the promise of the hybrid material for enhancing the thermal conductivity at much lower concentrations. Shende et al.46 reported an enhancement of 15.1% at 0.03 vol% for nitrogen-doped graphene–MWCNT/EG-based nanofluids. Aravind and Ramaprabhu also reported an enhancement up to 24% for a nanofluid containing a low concentration of 0.04 vol% Gr–CNT hybrid material.43 From the above discussion, it is clearly confirmed that our material is very efficient for enhancing the thermal conductivity of nanofluid compared to pure graphene or CNT nanofluids. This is attributed to the synergistic effect of high thermally conducting individual components, such as graphene sheets, CNTs and Cu nanoparticles. The incorporation of both graphene and MWNT into a hybrid material can effectively make use of the excellent thermal properties of both species, as presented by Aravind and Ramaprabhu.43 In addition, according to Baby et al. the addition of Cu nanoparticles and CNTs will not only help to prevent the stacking of graphene sheets, but also increase the overall surface area in the nanofluid and subsequently the thermal conductivity of the nanofluids will be enhanced.18
Ref. | Material type | Base fluid | Material concentration | Measurement technique | Temperature | Enhancement |
---|---|---|---|---|---|---|
This work | Gr–CNT/Cu hybrid materials | EG | 0.005–0.035 vol% | GHP method | 30–60 °C | 10–41% |
18 | Ag decorated MWNT–HEG hybrid | EG | 0.005–0.04 vol% | THW method | 25–50 °C | 1–20% |
14 | Silver nanoparticles decorated graphene | EG | 0.005–0.05 wt% | THW method | 25–70 °C | 3–14% |
42 | Exfoliated graphene based nanofluids | EG | 0.005–0.056 wt% | THW method | 25–50 °C | 4–7% |
43 | Graphene–CNT hybrid | EG | 0.011–0.04 vol% | THW method | 25–50 °C | 13.7–24% |
13 | Copper oxide decorated graphene (CuO/HEG) | EG | 0.01–0.007 wt% | THW method | 20–50 °C | 17–23% |
36 | Graphene nanoplatelets | EG | 0.5 vol% | THW method | 30 °C | 21% |
41 | Graphene oxide nanofluid | EG | 2–5 wt% | THW method | 10–60 °C | Up to 86% |
44 | Alkaline graphite oxide | EG | 0.008–0.138 vol% | THW method | 25 °C | 2.4–6.5% |
45 | Graphene nanoplatelets | EG | 0.5–4 vol% | LAMBDA system | 10–90 °C | Up to 32% |
46 | Nitrogen doped graphene–MWCNT | EG | 0.005–0.03 vol% | Hot disk thermal | 25–50 °C | Up to 15.1% |
47 | Al2O3 nanoparticles | EG | 0.5–3 vol% | THW method | 20–50 °C | 14–32% |
CuO nanoparticles | EG | 0.5–3 vol% | THW method | 20–50 °C | 9–25% | |
Cu nanoparticles | EG | 0.1–3 vol% | THW method | 20–50 °C | 8–36% | |
Al nanoparticles | EG | 0.1–3 vol% | THW method | 20–50 °C | 4–27% | |
48 | Nanodiamond–nickel | EG | 3.01 wt% | THW method | 20–60 °C | Up to 13% |
49 | SWCNT | EG | 0.2 vol% | THW method | 20–60 °C | Up to 14.8% |
50 | Treated MWCNTs | EG | 1 vol% | THW method | 5–65 °C | Up to 17.5% |
51 | SWCNT | EG | 2.5 vol% | THW method | 25–50 °C | Up to 20% |
52 | Functionalized MWCNT | EG | 0.03 vol% | THW method | 30–70 °C | Up to 40% |
53 | Ag decorated MWNT | EG | 0.03 vol% | THW method | 30–50 °C | Up to 11.3% |
Au decorated MWNT | EG | 0.03 vol% | THW method | 30–50 °C | Up to 10% |
To evaluate the thermal conductivity of nanofluids, several theoretical models could be applied to predict and compare with the experimental results. The classical models such as Maxwell and Hamilton–Crosser are well known to predict the thermal conductivity of well-dispersed fluids containing solid particles.54 Maxwell's model was used to predict the thermal conductivity of fluids containing nano-/micro-sized particles at low volume fractions,55 whereas for the Hamilton–Crosser model, a modification of Maxwell's model, the empirical shape factor n = 3/ψ for spherical and cylindrical medium shapes was taken into account.56 The models depend on the thermal conductivity of the particles, base fluid and the volume fraction of the particles. In addition to the classical models, some modern theoretical models that depend mainly on the particle concentration have been proposed such as Pak and Cho's model, Bhattacharya's model, etc. Pak and Cho's model was proposed as a thermal conductivity model under the assumptions that the enhancement effect is mainly the effect of the dispersion of nanoparticles in base fluids.57 Bhattacharya's model is a dynamic model based on combining the thermal conductivities of base fluids and nanoparticles by replacing with effective contribution of the particles.58
In our study, the Maxwell model, Pak and Cho's model, Bhattacharya's model and the Hamilton–Crosser model were employed to predict the thermal conductivity ratio between nanofluid and base fluid (Knf/Kbf). The abovementioned theoretical models are formulated as follows:
Maxwell's model55
(3) |
Pak and Cho's model57
(4) |
Bhattacharya's model58
(5) |
Hamilton–Crosser model56
(6) |
Khm = ϕGrKGr + ϕCNTKCNT + ϕCuKCu | (7) |
Fig. 7 Experimental and calculated thermal conductivity ratio as a function of volume concentrations at 30 °C according to several theoretical thermal conductivity models. |
The results estimated from Maxwell's model, Pak and Cho's model and Bhattacharya's model do not match with our experimental results. This is because the abovementioned models do not take into account the effect of the thermal interface resistance between the hybrid material and base fluid and are only applied for spherical particles.54 Only the Hamilton–Crosser model is probably suitable for predicting the thermal conductivity ratio of our nanofluid due to the fact that Hamilton–Crosser's model could be applied not only for spherical particles but also for other shapes. In our case, by the assumption that Cu nanoparticles and MWCNTs were decorated completely on the graphene sheets Gr–MWCNT/Cu material could be only considered as flake shapes with the empirical shape factor of 6 for calculation. The obtained results from Hamilton–Crosser's model nearly match with the experimental results. In fact, the decoration of MWCNTs and Cu particles on the surface of each graphene sheet was confirmed via SEM and HRTEM studies and discussed in the above sections.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c6ra25625b |
This journal is © The Royal Society of Chemistry 2017 |