Dongqin Zheng,
Jianhui He,
Jiamei Feng,
Jiale Wen and
Weirong Zhong*
Siyuan Laboratory, Guangzhou Key Laboratory of Vacuum Coating Technologies and New Energy Materials, Department of Physics, Jinan University, Guangzhou 510632, China. E-mail: wrzhong@hotmail.com
First published on 22nd March 2017
We proposed a nanoscale water switch composed of CNTs. A capped CNT with potassium ions in it may move under an external electric field, just like a piston. We can control the switch toggle between the open and closed states only by changing the direction of the external electric field. Molecular dynamics (MD) was used to simulate the performance of the switch. The results show that this device may act well as a switch. The response speed of the switch reaches the nanosecond level. The stability of the piston position is also investigated.
Carbon nanotubes (CNTs) have often been employed as molecular channels because of their one-dimensional structure and the unusual properties of the fluid transportation. In 2001, Hummer et al. found that water can transport through carbon nanotubes (CNTs).7 They have observed that a small reduction of the nanotube-water attractive potential produced a large change in the water occupancy of the channel with two-state transitions between empty and filled states. Usually, electrical control is a convenient manipulation for carbon nanotubes,8,9 which can be realized by placing electrodes along the walls of carbon nanotubes.10
In the macroscopic world, the piston structure was widely used in controlling water flow.11–16 For small scale channels, a water switch is still an unresolved problem. In this paper, we proposed a nanoscale piston structure by using a T-type CNT and a capped CNT, in which one or two potassium ions are caged. The piston can be controlled by a static electric field, and therefore it can control the water flow in the nano-channel.
To build the structure mentioned in this paper, two issues cannot be disregarded. One is the technological difficulty to fabricate the capped CNTs and fullerene. Recently, many researched focus on this problem through physical and chemical methods.17,18 Another issue is the structure stability of capped fullerene, which are also widely studied.19–21 Based on these studies, building a T-type CNTs imbedded a fullerene is feasible.
The effect of this device has been verified by molecular dynamic (MD) simulation. Point electrodes are put at the top and bottom of the T-type CNT to generate the static electric field which may control the movement of the piston. The total charge of the electrode is indicated as Q. When the electric field direction is upward, Q is positive, otherwise Q is negative. Some water molecules are filled in the horizon channel of the T-type CNT. They are driven by a pressure gradient so that the flow direction is from left to right. We measure the flow capacity of the channel by counting the net number of water molecules flowing out from the right end during a constant period.
The MD simulation is carried out by Verlet algorithm with an open boundary condition along the direction of open tubes. The time step is 0.55 fs. Three types of force are calculated during the dynamic evolution. They are (1) bond interactions within the CNTs and water molecules; (2) intermolecular van der Waals force among the water molecules, the potassium ions and the CNTs; (3) Coulomb force among the charged particles, including the electric dipole interaction among water molecules. The Coulomb potential is
(1) |
In this paper, the Tersoff–Brenner potential23 is employed to calculate the C–C bond interaction, and the harmonic mode is used to describe the intramolecular interaction of water molecules.24 The intermolecular interaction is given by Lennard-Jones (LJ) potential function:25–27
(2) |
Atom type | A (eV × Å6) | B (eV × Å12) |
---|---|---|
C–O (water) | 20.101 | 25030.4 |
C–H (water) | 2.6357 | 1297.57 |
O–O (water) | 27.163 | 27332.99 |
C–C | 17.332 | 28664.802 |
K+–C | 18.824 | 27353.2 |
K+–K+ | 23.7299 | 32414.89 |
Fig. 2 Charge dependence of the water flux in carbon nanotubes for different water pressure gradients. The pressure gradients of P1, P2 and P3 is 2 × 107, 4 × 107 and 1 × 108 Pa Å−1 respectively. |
From Fig. 2 we can see that this device works well when it is used as a water switch. The Q value is a critical factor which may change the state of the water channel. It is easy to understand why the channel is shut down when Q is negative. Under this condition, the two potassium ions caged in the piston are subject to an upward electric field force, so they may take the piston move to the top of the water channel, and block the water flow. When the Q value is positive and is greater than 4 unit charges, the situation is opposite. The direction of the electric field force exerted on the potassium ions is downward, and the piston moves to the bottom of the T-type CNT, which induce the opening of the water channel. It is a little confusing that the channel is closed when Q is positive but less than 4 unit charges. The reason for this phenomenon is that the van der Waals force exerted by the T-type CNT to the capped CNT is not zero in the vertical direction because of the asymmetric structure of the T-type CNT. The resultant force is upward. When Q is zero, the piston stays at the top of the T-type CNT. Only when the Q value reaches 4 unit charges, the electric field force may overcome the upward van der Waals force, then the piston can move downward and the channel is opened.
Fig. 3 gives the results when the switch works under other condition. Fig. 3(a) gives the performance comparison of the device when different number of potassium ion is put into the capped CNT. It can be seen that the device may perform as a switch even though only one potassium ion is in the piston. The trends of the two curves are similar, except that the threshold Q value is different. When the number of potassium ion is decreased from 2 to 1, the threshold Q value increases from 4 to 10 unit charges. The result shown in Fig. 3(b) is obtained by using different number of water molecules, provided 10, 20, 30 and 40 water molecules are put into the channel respectively. It shows that the performance of the device is independent of the water concentration. In all the situations the thresholds of the Q value are same.
In order to investigate the dynamic response character of the switch, an alternative outer electric field is created by changing the sign of Q every 1 × 106 steps. Under this alternative electric field, the switch toggles between the open and close state. Fig. 4(a)–(c) are corresponding to the pressure gradient 2 × 107, 4 × 107 and 1 × 108 Pa Å−1 respectively. For almost all situations the switch has high response speed (less than one nanosecond). Although for small Q value, the startup speed is a little slower than the shutdown speed. Only when the pressure gradient is 2 × 107 Pa Å−1 and Q is 4 unit charges the switch occasionally cannot open normally. This means small Q value and small pressure gradient may make the switch not work normally. It should be noted that when the switch state changes from “open” to “close”, the water flow decreases sharply to zero, but when the state changes from “close” to “open”, the situation is different. The water flow is not stable but oscillates up and down. The oscillating amplitude is closely related to the pressure gradient. Larger pressure gradient means smaller oscillation amplitude. With the Q value of 4 unit charges, the oscillation amplitude reaches 80% in Fig. 4(a), but only 20% in Fig. 4(c). This demonstrates that larger flow quantity make the open state more stable. Another factor that influences the oscillating amplitude is the Q value. The open state with larger Q value can be more stable.
Fig. 4 Water currents change with time under different pressure gradients. The pressure gradients are (a) 2 × 107, (b) 4 × 107 and (c) 1 × 108 Pa Å−1, respectively. |
We have also recorded the position of the piston during the calculation period. Fig. 5 shows the position of the top of the piston with the pressure gradient of 4 × 107 Pa Å−1. The zero position is the central line of the horizon CNT. It can be seen that when the piston stays at the top of the CNT, its position is almost constant, while when the piston moves to the bottom, its position is not stable. So we can get a conclusion that the instability of the water flow at open state is caused by the instability of the piston position.
Fig. 5 Position (Y-direction) of CNTs piston changes with time, under the pressure gradient of 4 × 107 Pa Å−1. |
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c7ra00308kk |
This journal is © The Royal Society of Chemistry 2017 |