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完整後設資料紀錄
DC 欄位 | 值 | 語言 |
---|---|---|
dc.contributor.advisor | 陳俊杉(Chuin-Shan David Chen) | |
dc.contributor.author | Chun-Wei Huang | en |
dc.contributor.author | 黃俊爲 | zh_TW |
dc.date.accessioned | 2021-06-15T11:35:16Z | - |
dc.date.available | 2019-08-30 | |
dc.date.copyright | 2016-08-30 | |
dc.date.issued | 2016 | |
dc.date.submitted | 2016-08-16 | |
dc.identifier.citation | 1. Jost, H.P., Lubrication: Tribology; Education and Research; Report on the Present Position and Industry's Needs (submitted to the Department of Education and Science by the Lubrication Engineering and Research) Working Group. 1966: HM Stationery Office.
2. Jost, P., Economic impact of tribology. Proc Mechanical Failures Prevention Group, 1976: p. 117-139. 3. Carpick, R.W., et al., The Tribology Opportunities Study: Can tribology save a quad? Tribology & Lubrication Technology, 2016. 72(5): p. 44. 4. Dienwiebel, M., et al., Superlubricity of graphite. Physical Review Letters, 2004. 92(12): p. 126101. 5. Martin, J., et al., Superlubricity of molybdenum disulphide. Physical Review B, 1993. 48(14): p. 10583. 6. Bogy, D.B., et al., Some tribology and mechanics issues for 100-Gb/in 2 hard disk drive. IEEE transactions on magnetics, 2002. 38(5): p. 1879-1885. 7. Ma, X., et al., Lubricant thickness modulation induced by head-disk dynamic interactions. IEEE transactions on magnetics, 2002. 38(1): p. 112-117. 8. Falvo, M., et al., Nanometre-scale rolling and sliding of carbon nanotubes. Nature, 1999. 397(6716): p. 236-238. 9. Yao, Y., et al., Tribological property of onion-like fullerenes as lubricant additive. Materials letters, 2008. 62(16): p. 2524-2527. 10. Chen, C.-S., et al., Friction Coefficient Calculation and Mechanism Analysis for MoS 2 Nanoparticle from Molecular Dynamics Simulation. Procedia Engineering, 2014. 79: p. 617-621. 11. Dai, L., et al., Analysis of PFPE lubricating film in NEMS application via molecular dynamics simulation. Tribology International, 2013. 60: p. 53-57. 12. Tanaka, K., T. Kato, and Y. Matsumoto, Molecular dynamics simulation of vibrational friction force due to molecular deformation in confined lubricant film. Journal of tribology, 2003. 125(3): p. 587-591. 13. Onodera, T., et al., Transfer-film formation mechanism of polytetrafluoroethylene: a computational chemistry approach. The Journal of Physical Chemistry C, 2013. 117(20): p. 10464-10472. 14. Trevethan, T. and L. Kantorovich, Atomistic simulations of the adhesion hysteresis mechanism of atomic scale dissipation in non-contact atomic force microscopy. Nanotechnology, 2004. 15(2): p. S34. 15. Stoyanov, P., et al., Nanoscale sliding friction phenomena at the interface of diamond-like carbon and tungsten. Acta Materialia, 2014. 67: p. 395-408. 16. Mo, Y., K.T. Turner, and I. Szlufarska, Friction laws at the nanoscale. Nature, 2009. 457(7233): p. 1116-1119. 17. Prandtl, L., Ein Gedankenmodell zur kinetischen Theorie der festen Körper. ZAMM‐Journal of Applied Mathematics and Mechanics/Zeitschrift für Angewandte Mathematik und Mechanik, 1928. 8(2): p. 85-106. 18. Tomlinson, G., CVI. A molecular theory of friction. The London, Edinburgh, and Dublin philosophical magazine and journal of science, 1929. 7(46): p. 905-939. 19. Braun, O.M. and Y. Kivshar, The Frenkel-Kontorova model: concepts, methods, and applications. 2013: Springer Science & Business Media. 20. Matsukawa, H. and H. Fukuyama, Theoretical study of friction: One-dimensional clean surfaces. Physical Review B, 1994. 49(24): p. 17286. 21. Flom, D. and A. Bueche, Theory of rolling friction for spheres. Journal of Applied Physics, 1959. 30(11): p. 1725-1730. 22. Krijt, S., C. Dominik, and A. Tielens, Rolling friction of adhesive microspheres. Journal of Physics D: Applied Physics, 2014. 47(17): p. 175302. 23. Hao, S. and L. Keer, Rolling contact between rigid cylinder and semi-infinite elastic body with sliding and adhesion. Journal of tribology, 2007. 129(3): p. 481-494. 24. Aghdam, A. and M. Khonsari, On the correlation between wear and entropy in dry sliding contact. Wear, 2011. 270(11): p. 781-790. 25. Tenne, R., et al., Polyhedral and cylindrical structures of tungsten disulphide. Nature, 1992. 360(6403): p. 444-446. 26. Feldman, Y., et al., High-rate, gas-phase growth of MoS2 nested inorganic fullerenes and nanotubes. Science, 1995. 267(5195): p. 222. 27. Rapoport, L., et al., Hollow nanoparticles of WS 2 as potential solid-state lubricants. Nature, 1997. 387(6635): p. 791-3. 28. Hatfield, R., Enhanced Lubricant Formulation. 2013, Google Patents. 29. Rapoport, L., N. Fleischer, and R. Tenne, Fullerene‐like WS2 Nanoparticles: Superior Lubricants for Harsh Conditions. Advanced Materials, 2003. 15(7‐8): p. 651-655. 30. Cizaire, L., et al., Mechanisms of ultra-low friction by hollow inorganic fullerene-like MoS 2 nanoparticles. Surface and Coatings Technology, 2002. 160(2): p. 282-287. 31. Rapoport, L., et al., Superior tribological properties of powder materials with solid lubricant nanoparticles. Wear, 2003. 255(7): p. 794-800. 32. Rosentsveig, R., et al., Fullerene-like MoS2 nanoparticles and their tribological behavior. Tribology Letters, 2009. 36(2): p. 175-182. 33. Joly-Pottuz, L., et al., Ultralow-friction and wear properties of IF-WS2 under boundary lubrication. Tribology letters, 2005. 18(4): p. 477-485. 34. Hu, J. and J. Zabinski, Nanotribology and lubrication mechanisms of inorganic fullerene-like MoS2 nanoparticles investigated using lateral force microscopy (LFM). Tribology letters, 2005. 18(2): p. 173-180. 35. Joly-Pottuz, L., et al., Friction properties of carbon nano-onions from experiment and computer simulations. Tribology letters, 2010. 37(1): p. 75-81. 36. Joly-Pottuz, L., et al., Diamond-derived carbon onions as lubricant additives. Tribology International, 2008. 41(2): p. 69-78. 37. Lahouij, I., et al., In situ TEM observation of the behavior of an individual fullerene-like MoS2 nanoparticle in a dynamic contact. Tribology Letters, 2011. 42(2): p. 133-140. 38. Lahouij, I., B. Vacher, and F. Dassenoy, Direct observation by in situ transmission electron microscopy of the behaviour of IF‐MoS2 nanoparticles during sliding tests: influence of the crystal structure. Lubrication Science, 2014. 26(3): p. 163-173. 39. Reynolds, O., On rolling-friction. Philosophical Transactions of the Royal Society of London, 1876. 166: p. 155-174. 40. Hertz, H., Über die Berührung fester elastischer Körper. Journal für die reine und angewandte Mathematik, 1882. 92: p. 156-171. 41. Tomas, J., Mechanics of particle adhesion. Particles on Surfaces, 2006. 8: p. 183-229. 42. Ai, J., et al., Assessment of rolling resistance models in discrete element simulations. Powder Technology, 2011. 206(3): p. 269-282. 43. Brilliantov, N.V. and T. Pöschel, Rolling friction of a viscous sphere on a hard plane. EPL (Europhysics Letters), 1998. 42(5): p. 511. 44. Yung, K. and Y. Xu, Non-linear expressions for rolling friction of a soft ball on a hard plane. Nonlinear Dynamics, 2003. 33(1): p. 33-41. 45. Zheng, Q., H. Zhu, and A. Yu, Finite element analysis of the rolling friction of a viscous particle on a rigid plane. Powder Technology, 2011. 207(1): p. 401-406. 46. Zéhil, G.-P. and H.P. Gavin, Rolling resistance of a rigid sphere with viscoelastic coatings. International Journal of Solids and Structures, 2014. 51(3): p. 822-838. 47. Lee, W., K. Cho, and H. Jang, Molecular dynamics simulation of rolling friction using nanosize spheres. Tribology Letters, 2009. 33(1): p. 37-43. 48. Dominik, C. and A. Tielens, Resistance to rolling in the adhesive contact of two elastic spheres. Philosophical Magazine A, 1995. 72(3): p. 783-803. 49. Ding, W., et al., Rolling resistance moment of microspheres on surfaces: contact measurements. Philosophical Magazine, 2007. 87(36): p. 5685-5696. 50. O’sullivan, T. and R. King, Sliding contact stress field due to a spherical indenter on a layered elastic half-space. Journal of tribology, 1988. 110(2): p. 235-240. 51. Komvopoulos, K., Finite element analysis of a layered elastic solid in normal contact with a rigid surface. Journal of tribology, 1988. 110(3): p. 477-485. 52. Nogi, T. and T. Kato, Influence of a hard surface layer on the limit of elastic contact—Part I: Analysis using a real surface model. Journal of tribology, 1997. 119(3): p. 493-500. 53. Johnson, K.L. and K.L. Johnson, Contact mechanics. 1987: Cambridge university press. 54. Boussinesq, J., Application des potentiels à l'étude de l'équilibre et du mouvement des solides élastiques: principalement au calcul des déformations et des pressions que produisent, dans ces solides, des efforts quelconques exercés sur une petite partie de leur surface ou de leur intérieur: mémoire suivi de notes étendues sur divers points de physique, mathematique et d'analyse. Vol. 4. 1885: Gauthier-Villars. 55. Johnson, K., K. Kendall, and A. Roberts. Surface energy and the contact of elastic solids. in Proceedings of the Royal Society of London A: Mathematical, Physical and Engineering Sciences. 1971. The Royal Society. 56. Derjaguin, B.V., V.M. Muller, and Y.P. Toporov, Effect of contact deformations on the adhesion of particles. Journal of Colloid and interface science, 1975. 53(2): p. 314-326. 57. Bradley, R.S., LXXIX. The cohesive force between solid surfaces and the surface energy of solids. The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science, 1932. 13(86): p. 853-862. 58. Maugis, D., Adhesion of spheres: the JKR-DMT transition using a Dugdale model. Journal of colloid and interface science, 1992. 150(1): p. 243-269. 59. Johnson, K. and J. Greenwood, An adhesion map for the contact of elastic spheres. Journal of colloid and interface science, 1997. 192(2): p. 326-333. 60. Tabor, D., Surface forces and surface interactions. Journal of colloid and interface science, 1977. 58(1): p. 2-13. 61. Muller, V., B. Derjaguin, and Y.P. Toporov, On two methods of calculation of the force of sticking of an elastic sphere to a rigid plane. Colloids and Surfaces, 1983. 7(3): p. 251-259. 62. Yu, N. and A.A. Polycarpou, Adhesive contact based on the Lennard–Jones potential: a correction to the value of the equilibrium distance as used in the potential. Journal of Colloid and Interface Science, 2004. 278(2): p. 428-435. 63. Suh, A.Y., et al., Crystallite coalescence during film growth based on improved contact mechanics adhesion models. Journal of applied physics, 2004. 96(3): p. 1348-1359. 64. Plimpton, S., Fast parallel algorithms for short-range molecular dynamics. Journal of computational physics, 1995. 117(1): p. 1-19. 65. Stukowski, A., Visualization and analysis of atomistic simulation data with OVITO–the Open Visualization Tool. Modelling and Simulation in Materials Science and Engineering, 2009. 18(1): p. 015012. 66. Bucholz, E.W., S.R. Phillpot, and S.B. Sinnott, Molecular dynamics investigation of the lubrication mechanism of carbon nano-onions. Computational materials science, 2012. 54: p. 91-96. 67. Luan, B. and M.O. Robbins, The breakdown of continuum models for mechanical contacts. Nature, 2005. 435(7044): p. 929-32. 68. Kamberaj, H., R. Low, and M. Neal, Time reversible and symplectic integrators for molecular dynamics simulations of rigid molecules. The Journal of chemical physics, 2005. 122(22): p. 224114. 69. Schneider, T. and E. Stoll, Molecular-dynamics study of a three-dimensional one-component model for distortive phase transitions. Physical Review B, 1978. 17(3): p. 1302. 70. Heinz, H., et al., Accurate simulation of surfaces and interfaces of face-centered cubic metals using 12− 6 and 9− 6 Lennard-Jones potentials. The Journal of Physical Chemistry C, 2008. 112(44): p. 17281-17290. 71. Lide, D.R., CRC handbook of chemistry and physics. Vol. 85. 2004: CRC press. 72. Simmons, G. and H. Wang, Single crystal elastic constants and calculated aggregate properties. 1971. 73. Landau, L.D., et al., Theory of elasticity. 1986. 74. Ergatoudis, I., B. Irons, and O. Zienkiewicz, Curved, isoparametric,“quadrilateral” elements for finite element analysis. International Journal of Solids and Structures, 1968. 4(1): p. 31-42. 75. Dominik, C. and A. Tielens, The physics of dust coagulation and the structure of dust aggregates in space. The Astrophysical Journal, 1997. 480(2): p. 647. 76. Spence, D., The Hertz contact problem with finite friction. Journal of elasticity, 1975. 5(3-4): p. 297-319. 77. Spence, D. Self similar solutions to adhesive contact problems with incremental loading. in Proceedings of the Royal Society of London A: Mathematical, Physical and Engineering Sciences. 1968. The Royal Society. 78. Wang, Z.-J., et al., Partial slip contact analysis on three-dimensional elastic layered half space. Journal of Tribology, 2010. 132(2): p. 021403. 79. Chen, W.W. and Q.J. Wang, A numerical model for the point contact of dissimilar materials considering tangential tractions. Mechanics of Materials, 2008. 40(11): p. 936-948. 80. Liu, S., Q. Wang, and G. Liu, A versatile method of discrete convolution and FFT (DC-FFT) for contact analyses. Wear, 2000. 243(1): p. 101-111. | |
dc.identifier.uri | http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/49569 | - |
dc.description.abstract | 近來無機類富勒烯奈米顆粒的極低摩擦係數受到廣泛的關注。由於其極低的摩擦係數,無機類富勒烯奈米顆粒具有優良的磨潤性質,而被作為固態潤滑劑應用。從原子力顯微鏡的實驗觀察指出此類奈米顆粒具有極低摩擦係數的主要原因為其滾動行為。為了進一步了解此議題,本研究將聚焦於奈米顆粒與基板之黏著性接觸條件下,滾動阻力的發展與機制,並探討理論與模擬結果中滾動阻力與壓力分佈的關係。對於球體與彈性半平面之接觸問題,排斥力的影響在巨觀尺度下會較為顯著,因此可以用非黏著Hertz模型描述;然而,當大小向微觀尺度趨近時,黏著力的影響會逐漸顯露,在這種情況下,黏著接觸理論會比非黏著接觸理論更為適用。對於黏著接觸問題來說,Johnson-Kendall-Roberts模型、Derjaguin-Muller-Toporov模型與Maugis-Dugdale模型是目前最有影響力的連體力學理論。由前述力學理論所推得的壓力分佈將與分子動力學模擬所得的資料相互比較。另外,本研究以分子動力學模擬作為工具,來詳細探討當奈米顆粒處於預滾動階段時接觸面上的壓力分佈,並且根據模擬結果,為奈米顆粒預滾動問題提出新的連體理論模型。 | zh_TW |
dc.description.abstract | Ultra-low friction coefficients of inorganic fullerene-like nanoparticles have received widely attention recently. Due to their ultra-low friction coefficients, the inorganic fullerene-like nanoparticles have been used as solid lubricants with excellent tribological performance. Recent experimental observations from atomic force microscope indicated that the ultra-low friction coefficients are mainly due to rolling behavior of nanoparticles. In this research, we focus on investigating the development and mechanism of rolling resistance in an adhesive contact of a nanosphere on an atomically flat surface. The pressure distribution at contact and its contribution to rolling resistance in both atomistic simulations and continuum models are discussed. For the contact problem between a sphere and an elastic half-space, repulsive force dominates in the macroscopic scale as in the non-adhesive Hertz model. When the scale goes down to the microscopic level, adhesive force manifests itself and thus adhesive contact models are more applicable. Johnson-Kendall-Roberts model, Derjaguin-Muller-Toporov model and Maugis-Dugdale model have been the most influential continuum approximations for such problems. The pressure distributions from these models are compared with data derived from molecular dynamics simulations. Furthermore, pressure distributions from molecular dynamics simulations of the pre-rolling stage are discussed. Their possible implications to a novel continuum rolling model for nanoparticles are also addressed. | en |
dc.description.provenance | Made available in DSpace on 2021-06-15T11:35:16Z (GMT). No. of bitstreams: 1 ntu-105-R03521609-1.pdf: 3572335 bytes, checksum: 219edae9d22e96c68e078cc4c0be96ed (MD5) Previous issue date: 2016 | en |
dc.description.tableofcontents | 誌謝 i
中文摘要 ii ABSTRACT iii CONTENTS iv LIST OF FIGURES vi LIST OF TABLES x Chapter 1 Introduction 1 1.1 Background and Motivation 1 1.2 Objective of the Thesis 8 1.3 Organization of the Thesis 9 Chapter 2 Adhesive Contact of Nanoparticles 10 2.1 Continuum Theory of Contact Mechanics 10 2.1.1 Johnson-Kendall-Roberts Contact Model 16 2.1.2 Derjaguin-Muller-Toporov Contact Model 18 2.1.3 Maugis-Dugdale Contact Model 21 2.2 Molecular Dynamics Simulations for Adhesive Contact of Nanoparticles 25 2.2.1 Model Setup 26 2.2.2 Interatomic Potential 29 2.2.3 Computational Procedure of the Simulations 30 2.2.4 Elastic Properties Derived from Molecular Dynamics Simulations 31 2.2.5 Surface Energy Derived from Molecular Dynamics Simulations 34 2.2.6 Post-processing the Atomistic Data via Q4 Shape Functions 35 2.3 Results and Discussion 37 Chapter 3 Pre-rolling of Nanoparticles 38 3.1 Tielens’ Model for Rolling Resistance of Adhesive Contact 38 3.2 Molecular Dynamics Simulations for Rolling Resistance of Nanoparticles 43 3.3 Results and Discussion 45 3.3.1 The Shifting Distance ξ 45 3.3.2 The Variations of Pressure Distribution and Shear Traction 47 3.3.3 Moment Contributed by the Asymmetric Pressure Distribution 51 Chapter 4 Novel Continuum Model of Rolling Resistance for the Pre-rolling Stage of Nanoparticles 52 4.1 Relationship between the Shifting Distance and the Material Properties 52 4.2 The Variation of Pressure Distribution 57 4.3 Comparison between MD Simulation and the Novel Model 60 Chapter 5 Conclusions and Future Work 66 5.1 Conclusions 66 5.2 Recommended Future Work 69 REFERENCE 70 | |
dc.language.iso | en | |
dc.title | 以分子動力模擬探討奈米顆粒的滾動阻力機制與理論 | zh_TW |
dc.title | Mechanism and Model of Nanoparticle Rolling Resistance by Molecular Dynamics Simulations | en |
dc.type | Thesis | |
dc.date.schoolyear | 104-2 | |
dc.description.degree | 碩士 | |
dc.contributor.coadvisor | 張書瑋(Shu-Wei Chang) | |
dc.contributor.oralexamcommittee | 洪宏基(Hong-Ki Hong),莊嘉揚(Jia-Yang Juang) | |
dc.subject.keyword | 奈米磨潤學,滾動阻力,接觸力學,分子動力學模擬, | zh_TW |
dc.subject.keyword | nanotribology,rolling resistance,contact mechanics,molecular dynamics simulation, | en |
dc.relation.page | 73 | |
dc.identifier.doi | 10.6342/NTU201602625 | |
dc.rights.note | 有償授權 | |
dc.date.accepted | 2016-08-17 | |
dc.contributor.author-college | 工學院 | zh_TW |
dc.contributor.author-dept | 土木工程學研究所 | zh_TW |
顯示於系所單位: | 土木工程學系 |
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