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  1. NTU Theses and Dissertations Repository
  2. 工學院
  3. 土木工程學系
請用此 Handle URI 來引用此文件: http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/59057
完整後設資料紀錄
DC 欄位值語言
dc.contributor.advisor林國峰
dc.contributor.authorChang-Chun Chenen
dc.contributor.author陳昌俊zh_TW
dc.date.accessioned2021-06-16T08:47:18Z-
dc.date.available2013-08-26
dc.date.copyright2013-08-26
dc.date.issued2013
dc.date.submitted2013-08-20
dc.identifier.citation(1) 郭文達、賴進松、張向寬、林詠彬、張國鎮,(2011a),「現地橋梁沖刷之數值模擬分析-以濁水溪中沙大橋為例」,台灣災害管理研討會 。
(2) 郭文達、賴進松、張向寬、林詠彬、陳俊仲、張國鎮,(2011b),「橋梁沖刷水工模型試驗與動床模擬分析」,100 年度農業工程研討會,台北。
(3) 郭文達、賴進松、張向寬、林國峰,(2013),「有限體積多步階算則於橋墩沖刷之模擬及應用」,台灣水利。(已接受)
(4) 盧志晃、郭文達、賴進松、林詠彬、張國鎮,(2010),「河川流場模擬與橋墩局部沖刷深度推估」,第19屆水利工程研討會。
(5) 黃建朝,潰壩引致之洪峰傳播之試驗,成功大學水利及海洋工程學系研究所碩士論文,2010
(6) Abderrezzak, K.E.K., Paquier, A., and Gay, B., (2008). “One-dimensional numerical modelling of dam-break waves over movable beds: application to experimental and field cases.” Environmental Fluid Mechanics, 8(2), 169-198.
(7) Brufau, P., and Garcia-Navarro, P., (2000). “Two-dimensional dam break flow simulation.” Int. J. Numer. Methods in Fluids, 33, 35-57.
(8) Cao, Z., Pender, G., Wallis, S., and Carling, P., (2004). “Computational dam-break hydraulics over erodible sediment bed.” Journal of Hydraulic Engineering, 130(7), 689-703.
(9) Capart, H., and Young, D.L., (1998). ‘‘Formation of a jump by the dambreak wave over a granular bed.’’ Journal of Fluid Mechanics, 372, 165-187.
(10) Causon, D.M., Mingham, C.G., and Ingram, D.M., (1999). “Advances in calculation methods for supercritical flow in spillway channels.” J. Hydr. Engrg., ASCE, 125(10), 1039-1050.
(11) Chaudhry, M.F., (1993). Open-Channel Flow. Prentice-Hall, Englewood Cliffs.
(12) Courant, R., Isaacson, E. and Rees, M., (1952). “On the solution of nonlinear hyperbolic differential equations by finite difference.” Communications on pure and applied mathematics, 5, 243-255.
(13) Dou, X., (1997). “Numerical simulation of three-dimensional flow field and local scour at bridge crossings.” PhD thesis, Univ. of Mississippi, Mississippi.
(14) Einfeldt, B., (1988). “On Godunov- type methods for gas dynamics.” SIAM J numerical analysis, 25(2), 294-318.
(15) Einfeldt, B., Munz, C.D., Roe, P.L., and Sjogreen, B., (1991). “On Godunov-type methods near low densities.” J. comput. Phys, 92, 273-295.
(16) Fraccarollo, L., and Capart, H., (2002). “Riemann wave description of erosional dam-break flows.” Journal of Fluid Mechanics, 461, 183-228.
(17) Guo, W.D., Lai, J.S., and Lin, G.F., (2008). “Finite-volume multi-stage schemes for shallow-water flow simulations.” International Journal for Numerical Methods in Fluids, 57, 171-204.
(18) Guo, W.D., Lai, J.S., Lin, G.F., Lee, F.Z., and Tan, Y.C., (2011). Finite-volume multi-stage scheme for advection-diffusion modeling in shallow water flow.” Journal of Mechanics, 27(3), 415-430.
(19) Harten, A., Lax, P.D., and van Leer, B., (1983). “On upstream differencing and Godunov-type schemes for hyperbolic conservation laws.” SIAM review, 25(1), 35-61, 1983.
(20) Harten, A., (1983). “High resolution schemes for hyperbolic conservation laws.” Journal of Computational Physics, 49, 357-393.
(21) Hirsch, C., (1990). Numerical computation of internal and external flows. Vol. 2. New York, John Wiley & Sons.
(22) Hu, K., Mingham, C.G., and Causon, D.M., (1998). “A bore-capturing finite volume method for open-channel flows.” International Journal for Numerical Methods in Fluids, 28, 1241-1261.
(23) Lax, P.D., (1954). “Weak solutions of nonlinear hyperbolic equations and their numerical computation.” Communications on Pure and Applied Mathematics, 7, 159-193.
(24) Lax, P.D., and Wendroff, B., (1960). “Systems of conservation laws.” Communications on Pure and Applied Mathematics.” 13, 217-237.
(25) LeVeque, R.J., (1992). Numerical methods for conservational laws. Switzerland, Birkhauser Verlagl.
(26) Lai, J.S., Lin, G.F., and Guo, W.D., (2005). “Simulations of hydraulic shock waves by hybrid flux-splitting schemes in finite volume method.” Journal of Mechanics, 21(2), 85-101.
(27) Lai, J.S., Guo, W.D., Lin, G.F., and Tan, Y.C., (2010). “A well-balanced upstream flux-splitting finite-volume scheme for shallow-water flow simulations with irregular bed topography.” International Journal for Numerical Methods in Fluids, 62, 927-944.
(28) Lin, G.F., Lai, J.S., and Guo, W.D., (2005). “Performance of high-resolution TVD schemes for 1D dam-break simulations.” Journal of the Chinese Institute of Engineers, 28(5), 771-782.
(29) Luigi Fraccarollo & Eleuterio F. Toro (1995): Experimental and numerical assessment of the shallow water model for two-dimensional dam-break type problems. Journal of Hydraulic Research, 33:6, 843-864
(30) MacCormack, R.W., (1969). ‘‘The effect of viscosity in hypervelocity impact cratering.’’ American Institute Aeronautics and Astronautics, Paper No. 69-354.
(31) Mingham, C.G., and Causon, D.M., (1998). “High-resolution finite-volume method for shallow water flows.” J. Hydr. Engrg., ASCE, 124(6), 605-614.
(32) Nagata, N., Hosoda, T., Nakato, T., and Muramoto, Y., (2005). “Three-dimensional numerical model for flow and bed deformation around river hydraulic structures.” J. Hydraul. Eng., 131(12), 1074-1087.
(33) Noel, B., Soares Frazao, S. & Zech, Y.(2003): Computation of the ‘isolated building test case’ and the ‘model city experiment’ benchmarks. In EC Contract EVG1-CT-2001-00037 IMPACT Investigation of Extreme Flood Processes and Uncertainty, Proceedings 3rd Project Workshop, Louvainla-Neuve, Belgium 6-7 November 2003 (CD-ROM).
(34) Osher, S., and Solomone, F., (1982). “Upwind difference schemes for hyperbolic systems of conservation laws.” Mathematics and Computers in Simulation, 38, 339-374.
(35) Olsen, N.R.B., and Kjellesvig, H.M., (1998). “Three-dimensional numerical flow modeling for estimation of maximum local scour depth.” J. Hydraul. Res., 36(4), 579-590.
(36) P. K. Stansby, A. Chegini and T. C. D. Barnes (1998): The initial stages of dambreak flow. Journal of Fluid Mechanics, vol. 374, pp. 407-424
(37) Roe, P.L., (1981). “Approximate Riemann solvers, parameter vectors, and difference schemes.” J. Computational Phys. 43, 357-372.
(38) Roulund, A., Sumer, B.M., Fredsoe, J., and Michelsen, J., (2005). “Numerical and experimental investigation of flow and scour around a circular pile.” J. Fluids Mech., 534, 351-401.
(39) Soares-Frazao, S., and Testa, G. (1999). “3rd CADAM Meeting -The Toce River Test Case: Numerical Results Analysis.” Proceedings of the 3rd CADAM Workshop, Milan.
(40) Soares Frazao S, Zech Y (2002) : Dam-break in channels with 90-degree bend. J Hydraul Res, American Society of Civil Engineers 128:956–968
(41) Soares Frazao, S., Noel, B. & Zech, Y. (2004) : Experiments of dam-break flow in the presence of obstacles. Submitted to RiverFlow 2004.
(42) Soares-Fraz˜ao, S., and Zech, Y., (2011). “HLLC scheme with novel wave-speed estimators appropriate for two-dimensional shallow-water flow on erodible bed.” International Journal for Numerical Methods in Fluids, 66(8), 1019-1036.
(43) Steger, J.L., Warming, R.F., (1981). “Flux vector splitting of the inviscid gas dynamic equations with application to finite difference methods. Journal of Computational Physics, 40, 263-293.
(44) Sweby, P.K., (1984). “High resolution schemes using flux limiters for hyperbolic conservation laws.” SIAM Journal of Numerical Analysis, 21, 995-1011.
(45) Simpson, G., Castelltort, S., (2006). “Coupled model of surface water flow, sediment transport and morphological evolution.” Computers & Geosciences, 32, 1600-1614.
(46) Tan, W.Y., (1992). Shallow water hydrodynamics. New York, Elsevier.
(47) Toro, E., (1997). Riemann solvers and numerical methods for fluid dynamics. Berlin, Springer-Verlag.
(48) Vasquez, J.A., and Leal, L.G., (2006). “Two-dimensional dam-break simulation over movable beds with an unstructured mesh.” North, 2, 1483-1492.
(49) van Leer, B., (1979). “Towards the ultimate conservation difference scheme, A second-order sequel to Godunov’s method.” J. Comput. Phys, 32, 101-136.
(50) van Leer, B., (1982). “Flux vector splitting for the Euler equations.” In proceedings of the 8th International Conference on Numerical Methods in Fluid Dynamics, Springer-Verlag, 507-512.
(51) Warming, R.F., Beam, R.W., (1976). “Upwind second order difference schemes with applications in aerodynamic flows.” American Institute Aeronautics and Astronautics Journal, 24, 1241-1249.
(52) Wu., W., Wang, S.S.Y., and Jia, Y., (2000). “Nonuniform sediment transport in alluvial rivers.” Journal of Hydraulic Research, 38(6), 427-434.
(53) Wu, W., (2004): Depth-averaged 2-D numerical modeling of unsteady flow and nonuniform sediment transport in open channels. Journal of Hydraulic Engineering, ASCE, 130(10), 1013–1024.
(54) Wu., W., and Wang, S.S.Y., (2007). “One-dimensional modeling of dam-break flow over movable beds.” Journal of Hydraulic Engineering, 133(1), 48-58.
(55) Wu., W., and Wang, S.S.Y., (2008). “One-dimensional explicit finite-volume model for sediment transport with transient flows over movable beds.” Journal of Hydraulic Research, 46(1), 87-98.
(56) Xia, J., Lin, B., Falconer, R.A., and Wang, G., (2010). “Modelling dam-break flows over mobile beds using a 2D coupled approach.” Advances in Water Resources, 33, 171-183.
(57) Yee, H.C., (1987). “Construction of explicit and implicit symmetric TVD schemes and their applications.” J. Comput. Phys., 68, 151-179.
(58) Yen, C.L., Lai, J.S., and Chang, W.Y., (2001). “Modeling of 3D flow and scouring around circular piers.” Proc. Natl. Sci. Counc. ROC(A), 25(1), 17-26.
(59) Y. Zech, S. Soares-Frazao, B. Spinewine & N. Le Grelle (2008): Dam-break induced sediment movement: Experimental approaches and numerical modelling. Journal of Hydraulic Research, 46:2, 176-190
(60) Zhou, J.G., Causon, D.M., Mingham, C.G., and Ingrams, D.M., (2001). “The surface gradient method for the treatment of source terms in the shallow water equations.” Journal of Computational Physics, 168, 1-25.
dc.identifier.urihttp://tdr.lib.ntu.edu.tw/jspui/handle/123456789/59057-
dc.description.abstract本文主要以試驗的方式來觀測潰壩流流經下游之運動形態,文中包含定床試驗及動床試驗。而根據前人之研究,研究維度可分為一維試驗及二維試驗,但在量測動床變化仍侷限於一維試驗。前人的研究鮮少探討底床與時間歷程之變化關係,故本試驗進行潰壩流之二維動床試驗,並進一步探討動床床型隨時間變化的關係。
本文利用雷射切頁以及數位影像分析量測潰壩流流經下游隨時間之變化關係。於定床案例中,上游初始水深分別為5公分、10公分及15公分。而在動床部份則分別設定上游水深為5公分、10公分及5公分,上游動床分別設定為5公分、10公分及10公分,下游動床則設定為5公分、10公分及7.5公分。而雷射切頁以及數位影像分析量測則是從壩下游側往下游距離45公分內之範圍,則量測所有試驗條件下,水位隨時間變化與動床高度隨時間之變化。本研究同時納入數值模式,分析其於定床試驗之適用性,並提供試驗資料作為後續模式發展之用。
zh_TW
dc.description.abstractThe study observes dam break flow through downstream movement patterns by experiment methods. This paper contains the fixed bed model and moving bed model tests. Base on previous research, the research of various dimension model could be classified into one-dimensional model and two-dimensional model, but the measurement of the movable bed change is still restricted to one-dimensional experiment. Previous studies rarely investigated the relationship between the seabed changes and time ; therefore, this study conducted in the dam break flow test in two-dimensional movable bed and further explore the relationships of movable bed type and time.
The laser sheet and digital images analysis will be used in analyzing measurements the change over time of the dam break flows through downstream. In fixed bed model experiments, the depth of initial upstream water includes 5 cm, 10 cm and 15 cm. And in the moving bed model, the depth of initial upstream water includes 5 cm, 10 cm and 5 cm, upstream bed were set at 5 cm, 10 cm and 10 cm, and downstream bed is setting to 5 cm, 10 cm and 7.5 cm. The laser sheet and digital image analysis measurement range is 45 cm from the rear gate, we would exactly measure the water level changes over time and bed height change over time in all test conditions. The study also includes numerical model to analyze the suitability of fixed bed and moving bed trial model and provide experiment data for further innovational development.
en
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Previous issue date: 2013
en
dc.description.tableofcontents目錄
口試委員審定書 I
誌謝.................. II
中文摘要.......... III
英文摘要........... IV
目錄.................... V
圖目錄............... VIII
表目錄............... XVI
第一章 緒論 1
1-1 研究動機與目的 1
1-2 文獻回顧. 2
1-3研究流程.. 4
1-4 章節介紹.. 5
第二章 試驗設備與步驟 6
2-1 試驗水槽... 7
2-2 量測設備. 12
2-3 試驗步驟. 15
2-3-1 定床試驗之試驗步驟 15
2-3-2 動床試驗之試驗步驟 17
2-3-3 試驗數據分析流程 21
第三章 潰壩流試驗成果分析 24
3-1 試驗技術檢定 24
3-1-1 案例編號(1)之試驗結果 25
3-1-2 案例編號(2)之試驗結果 29
3-2 定床試驗檢定案例 32
3-2-1 案例編號(3)之試驗結果 35
3-2-2 案例編號(4)之試驗結果 38
3-2-3 案例編號(5)之試驗結果 40
3-2-4案例編號(6)之試驗結果 43
3-2-5案例編號(7)之試驗結果 45
3-2-6案例編號(8)之試驗結果 48
3-3動床試驗之誤差檢定 50
3-3-1 靜止狀況之試驗結果 51
3-3-2 流動狀況之試驗結果 52
3-3-3 動態狀況之試驗結果 53
3-4 動床試驗案例 58
3-4-1 案例編號(9)之試驗結果 59
3-4-2 案例編號(10)之試驗結果 72
3-4-3 案例編號(11)之試驗結果 85
第四章 二維潰壩水砂耦合動床模式 97
4-1基本控制方程 97
4-2 FVM離散及FMUSTA算則 100
4-2-1 FVM離散 100
4-2-2 FMUSTA算則 101
4-2-3 底坡源項數值處理 103
4-2-4 數值穩定與邊界條件 105
4-3 試驗模式設定 107
4-3-1 案例編號(3)之試驗模擬結果 107
4-3-2 案例編號(4)之試驗模擬結果 109
4-3-3 案例編號(5)之試驗模擬結果 112
4-3-4案例編號(6)之試驗模擬結果 114
4-3-5案例編號(7)之試驗模擬結果 117
4-3-6案例編號(8)之試驗模擬結果 119
第五章 結論與建議 122
5-1 結論......... 122
5-2 建議......... 123
參考文獻 123
dc.language.isozh-TW
dc.subject潰壩zh_TW
dc.subject定床zh_TW
dc.subject動床zh_TW
dc.subject二維zh_TW
dc.subject時間歷程zh_TW
dc.subjectmoving beden
dc.subjectfixed beden
dc.subjecttwo-dimensionalen
dc.subjecttime seriesen
dc.subjectdam-breaken
dc.title應用影像分析於潰壩後下游動床與水面變動之研究zh_TW
dc.titleWater-surface/bed level measurements of dam-break flow over movable bed by using laser-based digital image analysisen
dc.typeThesis
dc.date.schoolyear101-2
dc.description.degree碩士
dc.contributor.coadvisor賴進松
dc.contributor.oralexamcommittee林文欽
dc.subject.keyword潰壩,定床,動床,二維,時間歷程,zh_TW
dc.subject.keyworddam-break,fixed bed,moving bed,two-dimensional,time series,en
dc.relation.page128
dc.rights.note有償授權
dc.date.accepted2013-08-20
dc.contributor.author-college工學院zh_TW
dc.contributor.author-dept土木工程學研究所zh_TW
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