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  1. NTU Theses and Dissertations Repository
  2. 工學院
  3. 應用力學研究所
請用此 Handle URI 來引用此文件: http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/9607
完整後設資料紀錄
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dc.contributor.advisor楊照彥
dc.contributor.authorMing-Chun Huangen
dc.contributor.author黃明峻zh_TW
dc.date.accessioned2021-05-20T20:31:09Z-
dc.date.available2012-08-04
dc.date.available2021-05-20T20:31:09Z-
dc.date.copyright2008-08-04
dc.date.issued2008
dc.date.submitted2008-07-30
dc.identifier.citation1.Chen, G., ”Thermal Conductivity and Ballistic-Phonon Transport in the Cross-Plane Direction of Superlattices,” Physical Reviews B, Vol.57, pp.14958-14973, 1998.
2. Chen, G., Nanascale Energy Transport and Conversion, Oxford Univeristy Press, 2005.
3. Chen. G., “Size and Interface Effects on Thermal Condutivity of Superlattices and Periodic Thin-Film Structures,” ASME Journal of Heat Transfer, Vol.69, pp.220-229, 1997.
4. Kittel, C., Introduction to Solid State Physics, John Wiley & Sons, 8th Edition, 2004.
5. Majumdar, A., “Microscale Heat Conduction in Dielectric Thin Films,” Journal o of Heat Transfer, Vol. 115, Feb. 1993.
6. Little, W. A., “The Transport of Heat Between Dissimilar Solids at Low Temperature,” Canadian Journal of Physics, Vol.37, pp. 334-349, 1959.
7. LeVeque, R. J., Numerial Methods for Conservation Laws, Oscar E. Lanford, USA, 1992.
8. Modest, M. F., Radiative Heat Transfer, McGraw-Hill, Inc, 1993.
9. Phelan, P. E., “Application of Diffuse Mismatch Theory to the Prediction of Thermal Boundary Resistance in Thin-Film High-Tc Superconductions,” ASME Journal of Heat Transfer, Vol.120, pp. 37-43, 1998.
10. Prasher, R. S. and Phelan, P. E., “A Scattering-Mediated Acoustic Mismatch Model for The Prediction of Thermal Boundary Resistance,” ASME Journal of Heat Transfer, Vol., pp.105-112, 2001.
11. Swartz, E. T. and Pohl, R. O., “Thermal Boundary Resistance,”Reviews of Modern Physics, Vol. 61, pp. 605-668, 1989.
12. Ziman, J. M., Electrons and Phonons, Oxford University Press, London.
13. 謝澤揚, “聲子熱傳輸與理想量子氣體動力學之高解析算則,” 國立台灣大學應用力學研究所博士論文,” 台北, 2007.
14. 林義傑, “應用高解析算則及修正分離座標法之微觀薄膜熱傳分析,” 國立台灣大學應用力學研究所碩士論文,” 台北, 2007.
dc.identifier.urihttp://tdr.lib.ntu.edu.tw/jspui/handle/123456789/9607-
dc.description.abstract在宏觀的尺度下,物質可視為連續體,並可由宏觀的方程式主導。當物質尺度越來越小時,特徵尺寸到達粒子間的距離,此時,連續體的假設不再適用,宏觀方程式不能準確預測物體的行為。波茲曼方程式以粒子的觀點出發,以平均的概念求得物體的行為,因此得以用來主導微觀尺度之下物體的行為。
在微觀尺度下,物質內部碰撞的次數大為減少,於是介面的反應機制更為重要。本文使用波茲曼聲子熱輻射方程式以有限差分法解一維及二維熱傳問題。探討在散射介面與鏡射介面反應機制之下,對於聲子的熱傳性質的影響。
在尺度越來越小時,兩種介面機制的熱傳係數皆減小。散射介面所得到的熱傳係數較鏡射介面為大,但是都比塊材的熱傳係數小。介面的分佈方向也影響著熱傳係數,介面的方向與熱傳方向呈垂直時,所形成的熱阻較大,熱傳係數也就越小。
zh_TW
dc.description.abstractIn the past decades, thermal conductivities of nanostructures have attracted considerable attention with the increased importance of nanodevices. Experimental results showed that the thermal conductivities of nanostructures are often smaller than those of their corresponding bulk material. The causes of the reduction of thermal conductivity include the micro-structural difference and the boundary and interface effects. There are two groups to model the thermal conductivities in nanostructures. One group is wave models, which assumes that phonons form superlattice bands and calculates the modified phonon dispersion using lattice dynamics. The other group is particle models, which assumes that the major reason for reduction of the thermal conduction is the scattering of phonons at interfaces. This thesis focus on the particle models in one-dimension and two-dimension nanostructures for studying the thermal
conductivities.
As the size becomes smaller, the larger temperature drop at the interfaces occurs which is resulted from the ballistic transport and the effect of interface. There are many theories for treating the reaction of phonons striking onto the interface, such as acoustic mismatch model(AMM), diffuse mismatch model(DMM), and inelastic mismatch model(IDMM). The results of simulation shows that the temperature jump at the interface of acoustic model is larger than diffuse model. The thermal conductivities of all models are decreased as the decreasing of thickness. And as the films thick, the
thermal conductivity approaches the value of bulk.
en
dc.description.provenanceMade available in DSpace on 2021-05-20T20:31:09Z (GMT). No. of bitstreams: 1
ntu-97-R95543060-1.pdf: 867169 bytes, checksum: 224b59d1407c021ca76ef2b0aa90aada (MD5)
Previous issue date: 2008
en
dc.description.tableofcontents1. Introduction 1
2. Theory 6
2.1 Phonons 6
2.2 Boltzmann Transport Equation 9
2.3 Equation of Phonon Radiative Transfer 10
2.4 Relaxation Time Approximation 12
2.5 Relaxation Time 13
2.6 Gray Model 15
2.7 Boundary Conditions 15
2.7.1 Black body boundary 15
2.7.2 equilibrium temperature boundary 15
2.8 Interface Conditions 16
2.8.1 Elastic Acoustic Mismatch Model 18
2.8.2 Inelastic Acoustic Mismatch Model 19
2.8.3 Elastic Diffuse Mismatch Model 20
2.8.4 Inelastic Diffuse Mismatch Model 22
3. Numerical Methods 24
3.1 Nondimensional Variables 24
3.2 Discrete Ordinate Method 25
3.3 Upwind Scheme 26
3.3 Steady State Condition 27
4. Results and Discussion 28
4.1 The transmission and reflection intensities 28
4.2 The temperature distribution 29
4.3 The heat flux 30
4.4 The effective thermal conductivity 29
4.5 Two dimensional inplane sample 31
4.6 Couclusion 32
Reference 53
dc.language.isoen
dc.title奈米尺度聲子熱傳之介面效應分析zh_TW
dc.titleThe Interface Effects on Nanoscale Phonon Heat Transferen
dc.typeThesis
dc.date.schoolyear96-2
dc.description.degree碩士
dc.contributor.oralexamcommittee洪祖昌,黃俊誠,謝擇揚
dc.subject.keyword波茲曼,聲子,熱傳,zh_TW
dc.subject.keywordBoltzmann,phonon,heat transfer,en
dc.relation.page54
dc.rights.note同意授權(全球公開)
dc.date.accepted2008-08-01
dc.contributor.author-college工學院zh_TW
dc.contributor.author-dept應用力學研究所zh_TW
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