Numerical simulation of fluid induced vibration of graphenes at micron scales

CMES - Computer Modeling in Engineering and Sciences

Volumn 63, Issue 2, 2010, Pages 137-161

  Inoue, Y ^a   Kobayashi, R ^a   Ogata, S ^a   Gotoh, T ^a  

^a NAGOYA INSTITUTE OF TECHNOLOGY   (Japan)

Author keywords

Coarse graining particle; Graphene; Lattice Boltzmann method; Microfluidics; Multi scale multi physics; Vibration

Indexed keywords

AIR FLOW; ATTACK ANGLE; CARBON ATOMS; COARSE GRAINED PARTICLES; COARSE GRAINING; COMPLEX PATTERN; FLOW DIRECTION; FLOW-SENSORS; FLUID INDUCED VIBRATIONS; FLUID MOTIONS; FURTHER DEVELOPMENT; GRAPHENES; HYBRID COMPUTATIONAL; IMMERSED BOUNDARY METHODS; LATTICE BOLTZMANN EQUATIONS; LATTICE BOLTZMANN METHOD; MICROMETER SCALE; MICRON SCALE; MICROSCOPIC LEVELS; MOMENTUM EXCHANGE; MULTISCALES; NUMERICAL SIMULATION; OSCILLATION AMPLITUDE; SEPARATION DISTANCES; STRAIN DISTRIBUTIONS; TIME-AVERAGED; TIME-SCALES; VIBRATION; VORTICITY FIELD;

BOLTZMANN EQUATION; COMPUTATIONAL METHODS; DROP FORMATION; EQUATIONS OF MOTION; LATTICE VIBRATIONS; MICROFLUIDICS; OSCILLATING FLOW; TURBULENT FLOW; VORTICITY;

GRAPHENE;

EID: 77957721366     PISSN: 15261492     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (29)

1. Ashcroft, N.; Mermin, N. (1976): Solid state physics. HRW Int'l ed. (Saunders College, Philadelphia).
2. Batchelor, G. (1967): An introduction to fluid mechanics. Cambridge University Press Cambridge.
3. Benvenuto, A.; Guarnieri, V.; Lorenzelli, L.; Collini, C.; Decarli, M.; Adami, A.; Potrich, C. Lunelli, L.; Canteri, R.; Pederzolli, C. (2008): Fabrication of a MEMS-based separation module for liquid chromatography. Sensors and Actuators B: Chemical, vol.130, pp. 181-186.
4. Bhatnagar, P.; Gross, E.; Krook, M. (1954): A model for collision processes in gases. I. Small amplitude processes in charged and neutral one-component systems. Physical Review, vol.94, no.3, pp. 511-525.
5. Buick, J.; Greated, C. (2000): Gravity in a lattice Boltzmann model. Physical Review E, vol.61, no.5, pp. 5307-5320.
6. Chen, S.; Doolen, G. (1998): Lattice Boltzmann method for fluid flows. Annual Review of Fluid Mechanics, vol.30, no.1, pp. 329-364.
7. Feng, Z.; Michaelides, E. (2004): The immersed boundary-lattice Boltzmann method for solving fluid-particles interaction problems. Journal of Computational Physics, vol.195, no.2, pp. 602-628.
8. Hashimoto, A.; Furuta, Y.; Yagi, N.; Nakamura, Y. (2007): Analysis of a fluttering delta wing with large deformation at low subsonic speeds. Journal of the Japan Society for Aeronautical and Space Sciences, vol.55, pp. 104-110.
9. Inoue, Y.; Tanaka, J.; Kobayashi, R.; Ogata, S.; Gotoh, T. (2008): Multiscale numerical simulation of fluid-solid interaction. Materials Transactions, vol.49, no.11, pp. 2550-2558.
10. Kaabi, L.; Kaabi, A.; Sakly, J.; AbdelMalek, F. (2007): Modelling and analysis of MEMS sensor based on piezoresistive effects. Materials Science and Engineering: C, vol.27, pp. 691-694.
11. Kobayashi, R.; Nakamura, T.; Ogata, S. (2008): Development and implementation of recursive coarse-grained particle method for meso-scale simulation. Materials transactions, vol.49, no.11, pp. 2541-2549.
12. Kobayashi, R.; Nakamura, T.; Ogata, S. (2008): Development of hybrid atomistic/coarse-grained dynamic simulation approach. Journal of Computational and Theoretical Nanoscience, vol.5, pp. 1768-1771.
13. Kondo, D.; Sato, S.; Awano, Y. (2008): Self-organization of novel carbon composite structure: Graphene multi-layers combined perpendicularly with aligned carbon nanotubes. Applied Physics Express, vol.1, pp. 074003-1-3.
14. Ladd, A. (1994): Numerical simulations of particulate suspensions via discretized boltzmann equation, part 1. theoretical foundation. Journal of Fluid Mechanics, vol.271, pp. 285-309.
15. Miller, R.; Tadmor, E. (2002): The quasicontinuum method: Overview, applications and current directions. Journal of Computer-Aided Materials Design, vol.9, pp. 203-239.
16. Niu, X.; Shu, C.; Chew, Y.; Peng, Y. (2006): A momentum exchange-based immersed boundary-lattice Boltzmann method for simulating incompressible viscous flows. Physics Letters A, vol.354, no.3, pp. 173-182. (Pubitemid 43628744)
17. Novoselov, K.; Geim, A.; Morozov, S.; Jiang, D.; Zhang, Y.; Dubonos, S.; Grigorieva, I.; Firsov, A. (2004): Electric field effect in atomically thin carbon films. Science, vol.306, pp. 666-669.
18. Ogata, S.; R. Kobayashi, R.; Gotoh, T. (2009): A suite of hybrid simulation schemes for nano-to-micrometer scale processes at solid-fluid interfaces. Progress of Theoretical Physics Supplement, vol.178, pp. 149-156.
19. Peskin, C. (1977): Numerical analysis of blood flow in the heart. Journal of Computational Physics, vol.25, no.3, pp. 220-252.
20. Peskin, C. (2003): The immersed boundary method. Acta Numerica, vol.11, pp. 479-517.
21. Rudd, R.; Broughton, J. (1998): Coarse-grained molecular dynamics and the atomic limit of finite elements. Physical Review B, vol.58, no.10, pp. 5893-5896.
22. Rudd, R.; Broughton, J. (2005): Coarse-grained molecular dynamics: Nonlinear finite elements and finite temperature. Physical Review B, vol.72, no.14, pp. 144104.
23. Succi, S. (2001): The lattice Boltzmann equation for fluid dynamics and beyond. Oxford University Press, USA.
24. Sukop, M.; Thorne Jr., J. (2006): Lattice Boltzmann Modeling: Introduction for Geoscientists and Engineers. Springer.
25. Tang, D.; Dowell, E. (2001): Effects of angle of attack on nonlinear flutter of a delta wing. AIAA Journal, vol.39, pp. 15-21.
26. Yan, Y.; He, X.; Zhang, L.; Wang, Q. (2007): Flow-induced instability of double-walled carbon nanotubes based. Journal of Applied Physics, vol.102, pp. 044307-1-8.
27. Zhang, J.; Childress, S.; Libchaber, A.; Shelley, M. (2000): Flexible filaments in a flowing soap film as a model for one-dimensional flags in a two-dimensional wind. Nature, vol.408, pp. 835-839.
28. Zhang, Q.; Ruan, W.; Wang, H.; Zhou, Y.; Wang, Z.; Liu, L. (2010): A selfbended piezoresistive microcantilever flow sensor for low flow rate measurement. Sensors and Actuators A: Physical, vol.158, pp. 273-279.
29. Zhu, L.; Peskin, C. (2003): Interaction of two flapping filaments in a flowing soap film. Physics of Fluids, vol.15, pp. 128-136.