2019
DOI: 10.1063/1.5121642
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Molecular dynamics simulation of Y-type nanomotors with different angles in aqueous solution

Abstract: Nanomotors are of great importance when studying nanoelectromechanical systems that contain carbon nanotube (CNT) based nanomotors for controlled motion in water using a rotating electric field. In this paper, Y-type nanomotor structures based on CNTs immersed in an aqueous solution are designed, and systems with different Y-type structure angles are simulated using molecular dynamics. The simulation results suggest that when the rotating electric field speed is appropriate, changing the Y-type structure angle… Show more

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Cited by 2 publications
(4 citation statements)
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“…The MD simulations are performed by employing GROMACS 5.1.4. , The ensemble for the simulation is NVT ; i.e., the number of atoms, volume, and temperature remain constant. The rescaling velocity method (V-rescale) is used to maintain the temperature at around 300 K. Furthermore, the transferable intermolecular potential three-point (TIP3P) water model is used during the simulation process with the Lennard-Jones (LJ) parameters at σ cc = 0.34 nm and ε cc = 0.3664 KJ · mol –1 . , The equilibrium bond length between the carbon atoms is 0.1418 nm. The Harmonic potential energy function is used to constrain the bonds, where the constrained energy coefficients are 393960 kJ·mol –1 and 527 kJ·mol –1 ·rad –2 , respectively.…”
Section: Modeling and Numerical Methodsmentioning
confidence: 99%
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“…The MD simulations are performed by employing GROMACS 5.1.4. , The ensemble for the simulation is NVT ; i.e., the number of atoms, volume, and temperature remain constant. The rescaling velocity method (V-rescale) is used to maintain the temperature at around 300 K. Furthermore, the transferable intermolecular potential three-point (TIP3P) water model is used during the simulation process with the Lennard-Jones (LJ) parameters at σ cc = 0.34 nm and ε cc = 0.3664 KJ · mol –1 . , The equilibrium bond length between the carbon atoms is 0.1418 nm. The Harmonic potential energy function is used to constrain the bonds, where the constrained energy coefficients are 393960 kJ·mol –1 and 527 kJ·mol –1 ·rad –2 , respectively.…”
Section: Modeling and Numerical Methodsmentioning
confidence: 99%
“…The truncated algorithm is used for LJ potential energy during the simulation with a truncation radius of 1 nm. The electrostatic interaction is subjected to the particle–mesh–Ewald (PME) algorithm, , where the truncation radius for short-range action is 1 nm, the time step is 2 fs, and the data sampling frequency is one frame per 0.5 ps. The method of steepest descent is applied to minimize the energy in the initial system.…”
Section: Modeling and Numerical Methodsmentioning
confidence: 99%
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“…Alternatively, a CNT suspended in water is subjected to a rotating electric field of appropriate size and angular velocity, which can be rotated by means of the dipole direction of the water in MD simulations. [19][20][21] In addition to the control methods mentioned above, theoretically, some atoms with inward radial deviation (IRD) are placed at the edge of the stator. The IRD atoms will repel the nanotubes in their thermal vibration-induced collisions and can drive the nanotubes to rotate when the non-zero moment around the axis of rotational symmetry of the ring is induced by the repulsion due to the IRD and the friction with the stator.…”
Section: Introductionmentioning
confidence: 99%