Yu-Ting Chena,
Chiu-Yen Wangb,
Ying-Jhan Honga,
Yu-Ting Kanga,
Shih-En Laia,
Pin Changc and
Tri-Rung Yew*a
aDepartment of Materials Science and Engineering, National Tsing Hua University, Hsinchu, Taiwan 30013, Republic of China. E-mail: tryew@mx.nthu.edu.tw; Fax: +886-3-5722366; Tel: +886-936347230
bDepartment of Materials Science and Engineering, National Taiwan University of Science and Technology, Taipei, Taiwan 10607, Republic of China
cBio Materials Analyses Technology, 1F, No. 26-2, Tai-Yuen St., Jubei City, Hsinchu County 302, Taiwan
First published on 14th July 2014
The electron beam (e-beam) of transmission electron microscopy (TEM) was utilized for in situ synthesizing and manipulating Au nanoparticles with various sizes in HAuCl4 aqueous solution. The driving force for e-beam manipulation was found to be a function of particle-to-beam distance, mostly due to the electric force. From experimental observations, it was concluded that the e-beam can attract the Au nanoparticles in the HAuCl4 solution. This contributes to the dipole induced in the Au nanoparticle, which is attributed to the non-uniform positive potential built inside the observation window. On the other hand, this positive potential would induce a repulsion force with the positively charged Au nanoparticle. Therefore, repulsion behaviour of the Au nanoparticle induced by the e-beam was also observed.
Recently, the technique of nanoparticle manipulation by e-beam was proposed to control nanoparticles with sizes only of several nanometers in diameter.8–11 The e-beam was also used for the observation of samples during or immediately after the manipulation. Oleshko et al. were the first to introduce the e-beam for nanoparticle manipulation.12 In their research, an e-beam was utilized to trap an Al nanoparticle with a size of 20 to 300 nm in molten Al–Si eutectic alloy. The e-beam was able to move the nanoparticle with a displacement of 40 to 100 nm. They proposed that the trapping of nanoparticles inside the e-beam illumination area might be attributed to the momentum transfer from the electrons. It was later concluded that this force due to momentum transfer between a 200 keV electron beam and a 10 nm nanoparticle was actually too small for manipulation. Around the same time, Batson et al. proposed another method to manipulate nanoparticles with e-beam.8,9 A swift e-beam in scanning transmission electron microscopy (STEM) was applied to control the position of Au nanoparticles on an amorphous carbon film. The interaction between the nanoparticle and e-beam was much complicated in this case, as such interaction was sensitive to the distance between nanoparticles and e-beam scanning direction.
With the development of environmental cells,13 the observation of liquid materials in TEM, STEM and possibly other analytical tools requiring high vacuum have become possible. Zheng et al. reported that citrate coated Au nanoparticles dispersed in solution could be trapped in the illumination area of the e-beam using TEM.10,11 The trapping force of e-beam was directly measured by the probability distribution of the Au nanoparticles from the beam center and was calculated to be 1 pN. Though approached from many aspects, the mechanism of this trapping force remained unknown.
In this study, we provide a new prospect with the influence of an e-beam on nanoparticles outside the e-beam illumination area. The technique of liquid-phase electron beam induced deposition (LP-EBID)14,15 from the HAuCl4 aqueous solution was utilized for in situ synthesizing Au nanoparticles of various sizes. These Au nanoparticles would be slightly attached to the observation window (Si3N4 thin film in this study), while free from Brownian motion. Therefore, the particle locations and displacements could be clearly observed.
First, the converged e-beam in TEM for a predetermined time period (reduction time) was used to reduce Au3+ in order to form Au nanoparticles. The unconverged e-beam was used to inspect the morphology and size of these nanoparticles as indicated in Fig. 1B. Various particle sizes were obtained by controlling the reduction time of 3, 5, 10, 15, 30 and 60 s. The manipulation sequence is illustrated in Fig. 1C. First, the converged e-beam was located at a chosen distance of 80 nm to 1 μm from the as-reduced Au nanoparticle. Following that, the converged e-beam acted on the nanoparticle for a manipulation time of 10, 20, 30, 45 and 60 s. Unfortunately, the images were not recorded during the manipulation time due to the tightly converged e-beam setting. (The nanoparticles of interest were outside of the e-beam.)
Finally, the position of the Au nanoparticle after the manipulation time would be compared to the position before manipulation, with both recorded under the unconverged e-beam. Consequently, the displacement of the nanoparticle under the influence of the e-beam at various distances from the nanoparticle (defined as “particle-to-beam distances” in the following content) could be determined. The current density of the unconverged e-beam is at least three orders of magnitudes less than that of converged e-beam. Under such current density, the LP-EBID and particle motion caused by e-beam were imperceptible.
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| Fig. 2 (A) Plot of Au nanoparticle size versus reduction time, and TEM bright field images of Au nanoparticles for reduction time of (B) 60 s and (C) 10 s. | ||
However, when the particle-to-beam distance decreased to 360 nm as shown in Fig. 3F, the Au nanoparticle would be attracted to the location of e-beam in 20 s. It should be noted that although the purpose of second converged e-beam illumination was to manipulate the first nanoparticle (blue arrow), a new Au nanoparticle (red arrow) was produced at the beam location through the same LP-EBID process. Since the locations of e-beam in Fig. 3B–F were very close (<200 nm), the new nanoparticle would move with the e-beam. Therefore, this new nanoparticle could be used as a mark of e-beam location. From these results it can be concluded that, for a 48 nm diameter Au nanoparticle, the particle-to-beam distance should be shorter than 360 nm in order to move the nanoparticle.
By the nature of manipulation using a converged e-beam at a distance, the nanoparticle was not illuminated by the manipulating e-beam. Therefore, the nanoparticle could not be imaged during manipulation time. It needs to rely on the comparison between images before and after manipulation.
A systematic study of the particle displacement in relation to the particle-to-beam distance and to the manipulation time is presented in Fig. 4A. The blue circles, green triangles, and red crosses represent the particle movement of attracted to e-beam, repulsed from e-beam, and remained static under their corresponding particle-to-beam distance, respectively. The attracted and static behavior had been described in the previous paragraph and Fig. 3. When the particle-to-beam distance is further away from attractive force, but not far enough to be stationary, there is a chance for the nanoparticle to be expelled (moved away) from the e-beam. However, the phenomenon of repulsion was not observed in every sample, contrast to that of which attractive and stationary cases are more consistent. From Fig. 4A, it is noted that the distance that e-beam could influence on Au nanoparticle will increase with the increases of attraction time.
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| Fig. 4 Plots of (A) e-beam influence, (B) particle displacement, (C) average particle velocity under different attraction time, and (D) e-beam influence under different particle sizes. | ||
Fig. 4B displays the relationship between particle displacement and particle-to-beam distance at different attraction time. For the particle displacement, the positive value was defined as the displacement for attraction, with negative value as repulsion and zero as stationary. Overall, the data points dispersed in the direction of negative slope especially in the range of attraction, suggesting that the driving force for attraction increased as the nanoparticle became closer to the e-beam. This result is consistent with that implied in Fig. 4A. Nonetheless, the dots in Fig. 4B are scattered likely due to uncertainties (±30 nm) in determining the particle displacements and particle-to-beam distances from the images. In the attraction case, the nanoparticles moved toward the beam and, if given enough time, stopped at the beam location. In other words, the furthest displacement that a nanoparticle can move by e-beam attraction is the particle-to-beam distance. The dashed line in Fig. 4B highlights this limit.
Defined as the particle displacement divided by the corresponding manipulation time, the average velocity in Fig. 4C tends to be anti-correlated to the particle-to-beam distance. This anti-correlation is not resulted from the particle size variation as shown in ESI 1.† That is to say, the further the nanoparticle was from the e-beam, the slower it moved. However, for a manipulation time of 60 s, the data points clearly deviated from this trend. As mentioned above, the maximum distance for a nanoparticle to move is particle-to-beam distance. We suspect that 60 s was way too long for the nanoparticles to reach the beam. Therefore, it probably doesn't take all the 60 s for these nanoparticles to be attracted to the beam location. The apparent velocities for these nanoparticles were underestimated.
Meanwhile, it is important to investigate the size of the nanoparticle that the e-beam could move for the practical usage of e-beam manipulation. Fig. 4D illustrates the relationship between particle movement versus particle-to-beam distance for various particle sizes. It is easy to observe the farthest distance that e-beam could attract a nanoparticle decreased as the particle size increased. This phenomenon might be explained with Fig. 2B and C. The contact area of Au nanoparticle to the observation window increase with the particle size, which would impede the particle movement.
From these results, it can be concluded that the attractive force declined as the particle-to-beam distance increased. Further away from the beam, under certain circumstance, the repulsive force wins over and the nanoparticle moves away from the beam. When the nanoparticle is far enough, it remain static and not affected by the e-beam. The in situ formed Au nanoparticle could be manipulated to any position if the particle size was smaller than 120 nm in diameter and the e-beam moving velocity was slower than 5 nm s−1.
It is known that the specimen in TEM will charge up due to loss of electrons through the emission of secondary electrons and auger electrons.18 Therefore, the silicon nitride window of the K-kit would be positively charged after e-beam illumination. This charge would be shielded by electrolyte in both parallel and perpendicular directions to the window in milliseconds (ESI 2†). However, since the Au nanoparticle would just form underneath the window, it still mainly suffered the built-in electric field in the silicon nitride window. For simplicity, we assume that the window material is uniformly charged in the area under the e-beam illumination (or bombardment). Fig. 5A and B show the sketches of the electric field strength distribution18 corresponding to the e-beam location with a beam size of 50 nm and 250 nm, respectively. Note that the silicon nitride window thickness is 130 nm and the drawing is not to scale.
We speculate that it is the non-uniform electrical field that attracts Au nanoparticles by di-electrophoretic force, which is proportional to the gradient of the field strength (ESI 3†). Fig. 5C shows two nanoparticles attracted to the (50 nm) e-beam location marked a cross in upper picture before manipulation. The lower picture shows the nanoparticles after manipulation. Fig. 5D shows the result of large (diameter 250 nm) e-beam for comparison. Clearly, the nanoparticles are attracted to the realm of the e-beam. These results are consistent with the electrical field strength profile in Fig. 5A and B.
As to the repulsion of the nanoparticles, it seems that the only plausible explanation would be related to electrostatic forces. As mentioned before, there is a net charge loss in the liquid when illuminated by the e-beam. In the process for the electrolyte to neutralize local charge imbalance, there is a net flux of positive charges moving away from the e-beam location. It would be possible that the Au nanoparticles are positively charged by chance and the repulsion occurred only for the charged cases. Qualitatively, this picture is consistent with the following observations on the repulsion cases. First, no repulsion observed for 10 s manipulation time, suggesting that is takes some time for this process to take place. Second, it seems to be stochastic, repulsion cases overlap with attraction and stationary cases. However, this picture has difficulty to account for the fact that repulsion takes place at further distances for 30 s manipulation time compared to the 20 s cases. One might be forced to speculate that the repulsion only takes place at the end of e-beam illumination.
From experimental results, a mechanism is proposed that the attraction behavior was attributed to the interaction between the built-in electric field in the window and the dipole induced in the Au nanoparticle. The repulsion behavior was speculated to result from the positively charged Au nanoparticles in this electric field. However, this mechanism is still far from complete and more quantitative work should follow. The mechanism of manipulation will be further investigated and the techniques developed in this work can be used for various applications.
Footnote |
| † Electronic supplementary information (ESI) available. See DOI: 10.1039/c4ra03350g |
| This journal is © The Royal Society of Chemistry 2014 |