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  1. NTU Theses and Dissertations Repository
  2. 工學院
  3. 工程科學及海洋工程學系
請用此 Handle URI 來引用此文件: http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/27469
完整後設資料紀錄
DC 欄位值語言
dc.contributor.advisor吳文中
dc.contributor.authorYen-Lin Chenen
dc.contributor.author陳彥霖zh_TW
dc.date.accessioned2021-06-12T18:06:08Z-
dc.date.available2010-01-10
dc.date.copyright2008-01-10
dc.date.issued2007
dc.date.submitted2008-01-02
dc.identifier.citation[1] Takasaki(1970), “Moiré Topography,” Applied optics, Vol.9, No.6: 1467-1472
[2] Halioua, M., R. S. Krishnamurthy, et al. (1983). 'PROJECTION MOIRE WITH MOVING GRATINGS FOR AUTOMATED 3-D TOPOGRAPHY.' Applied Optics 22(6): 850-855.
[3] V.Srinivasan, H. C. Liu, and M. Halioua(1984), “Automated phase-measuring profilometry of 3-D diffuse objects,” Applied Optics 23(18): 3105-3108
[4] M. Halioua, R. S. Krishnamurthy, H. C. Liu, and F. P. Chiang(1985), “Automated 360°profilometry of 3-D diffuse objects,” Applied Optics 24(14): 2193-2196
[5] Zhao, H., W. Chen, et al. (1994). 'Phase-unwrapping algorithm for the measurement of three-dimensional object shapes.' Applied Optics 33(20): 4497-4500.
[6] C. Lu and S. Inokuchi(1999), “Intensity-modulated moiré topography,” Applied Optics 38(19):4019-4029
[7] Quan, C., X. Y. He, et al. (2001). 3D surface profile measurement using LCD fringe projection, Singapore, Society of Photo-Optical Instrumentation Engineers.
[8] S. Krishnamurthy, H. Xie, et al.(2001), ”Measurement of residual stress in polymer composites using moiré interferometry.” Proc. of SPIE 4317: 198-203
[9] D. Mishra and J. D. Blotter(2001), “Comparison of reference image generation techniques for projection moiré interferometry,” Applied Optics 40(31): 5624-5631
[10] F. Su, L. Liu, S. Yi, and K. S. Chian(2002), “Quantitative Investigation of the chemical shrinkages stress in flip chip using a 3-D moiré interferometry system,” Proc. of SPIE Vol.4778
[11] P. S. Huang, C. Zhang, and F. Chiang(2003), “High-speed 3-D shape measurement based on digital fringe projection,” Opt. Eng. 42(1): 163-168
[12] Quan, C., C. J. Tay, et al. (2003). 'Shape measurement by use of liquid-crystal display fringe projection with two-step phase shifting.' Applied Optics 42(13): 2329-2335.
[13] Tay, C. J., M. Thakur, et al. (2005). 'Grating projection system for surface contour measurement.' Applied Optics 44(8): 1393-1400.
[14] C. Liu and L. Chen(2005), “Using the digital phase-shifting projection moiré method and wavelet transformation to measure the deformation of a PMMA cantilever beam,” Polymer testing Vol.24: 576-582
[15] P. Jia, J. Kofman, C. English, and A. Deslauruers(2005), “Two-step triangular phase method for 3-D object-shape measurement,” Proc. of SPIE Vol.6049: 60490G-1-60490G-10.
[16] 張家壽(2002),「應用數位投影疊紋法於微小尺寸表面之量測」,國立臺灣大學應用力學硏究所碩士論文
[17] 陳昭宇(2005),「高速電子斑點干涉儀之硏製 : 整合雷射都卜勒干涉術與時進相移法之創新設計」,國立臺灣大學應用力學研究所碩士論文
[18] 章鑫(1998),「多功光學顯微系統 : 設計與硏製全域非均質表面輸廓量測顯微鏡」,國立臺灣大學應用力學研究所碩士論文
[19] Wang, F., X. Wang, et al. (2006). 'Measurement technique for in situ characterizing aberrations of projection optics in lithographic tools.' Applied Optics 45(24): 6086-6093.
[20] P. Hariharan(1992), “Basics of interferometry,” Academic Press, Inc
[21] P. K. Rastogi(1997), “Optical Measurement Techniques and Applications”, Artech House Publishers
[22] D. Post, B. Han, and P. Ifju(1994), “High sensitivity Moiré,” Springer-Verlag New York, Inc.
[23] F. L. Pedrotti, S.J. and L. S. Pedrotti(1992), “Introduction to Optics.” Prentice Hall.
[24] Daniel Malacara(1992),“Optical Shop Testing,” Wiley-Interscience.
[25] Palm, “MATLAB7在工程上的應用” McGraw Hill.
[26] PhaseView, http://www.phaseviewusa.com/en/technology/
[27] Carre, P., “Installation et Utilisation du Comparateur Photoelectrique et Interferentiel du Bureau International des Poids et Measures,” Metrologia, Vol.2, 1966, pp. 13-23
[28] Jüptner, W., T. Kreis, and H. Kreitlow, “Automatic Evaluation of Holographic Interferograms by Reference Beam Phase Shifting,” Proc. SPIE, Vol. 398, 1983, pp.22-29
[29] Hariharan, P., B. F. Oreb, and T. Eiju, “Digital Phase Shifting Interferometery: A Simple Error Compensating Phase Calculation Algorithm,” Apply. Optics, Vol. 22, 1983, pp. 3421-3432.
[30] James C. Wyant, “Phase-Shifting Interferometry'
[31] “LabVIEW Manuals”, National Instruments.
dc.identifier.urihttp://tdr.lib.ntu.edu.tw/jspui/handle/123456789/27469-
dc.description.abstract光學檢測在產業界佔有舉足輕重的角色,具非破壞性、全域且高精密度的良好特性,因此在產品檢測的應用更極為廣泛,本研究運用疊紋干涉術(Moiré interferometry)為基礎架構建立一套用於量測待測表面的相對起伏高度、粗糙度以及極微小位移量的光學量測系統,希望能提供新的想法對產業界有所助益以突破目前的光學檢測限制。
以疊紋干涉術為基礎的光學檢測研究之發展早已行之有年,而在本研究中所採用的投影疊紋法(Projection moiré)之主要精神在於藉由兩道空間頻率相近或相同的光柵相互疊加而成的效應,其中一道為參考光柵(Reference grating),而本研究中的參考光柵是以程式產生可調整不同空間頻率的虛擬光柵;另一道則為投影至待測物表面的光柵影像,而在起伏高度不一的待測表面上的光柵影像會受到待測物表面起伏狀況不同而在觀測方向產生光柵投影條紋影像的歪曲變形,將電腦產生的參考光柵與由影像擷取裝置所獲取投影於待測物表面的光柵影像作疊合,便會產生所謂的疊紋效應;利用基本的光學干涉理論與疊紋效應結合,本研究中以相移法來改變投影於待測表面的光柵相位,再以相移法的理論反運算出在帶有待測面各點高度資訊之介於(-π,π]相位主幅角,再以離散傅立葉轉換解偏微分方程的相位重建程式還原待測面的相位值,以得知待測面之表面輪廓。
本研究量測樣本為印有字樣的塑膠蓋(樣本一)以及鋁片(樣本二)的熱變形量測,對樣本一的量測為驗證系統之可行性,而樣本二之量測為測試系統的量測解析度範圍。希望本研究能夠將此系統應用於各項材料上的表面檢測,例如:複合材料在製程中因殘留應力而產生的表面微小波紋,諸如此類的材料檢測都可應用。以提供產業界有更好的檢測技術。
zh_TW
dc.description.abstractOptical measuring plays a very important role in the industry. It has excellent features of non-destructiveness, holographic measurement, and high sensitivity, so it is applied to examine the quality of product extensively. This research based on moiré interferometry constructed a optical measuring system to measure the relative height, roughness, and slight displacement on a surface. We expect it will benefit the industry field to break through the optical measuring limits at present by offering some new ideas.
Optical measuring research based on moiré interferometry has developed for several decades. The main idea of this research is to utilize the moiré effect caused by two superimposed gratings of identical or similar spatial frequency. One is the reference grating and it is a virtual grating created by a computer program in this research; The other grating is the image of grating projected on the measured surface by the DLP projector, and this grating will distort because of the different sloped profile of the surface. To superimpose the program-created grating and the captured distorted grating will derive the so-called moiré effect. This research combined the basic theory of optical interferometry and moiré effect to project the different phases of the projected grating fringes by the phase-shifting method and compute the principal value of arguments between (-π,π]. In the end, the phase unwrapping program based on discrete Fourier transform of solving PDEs is used to unwrap the phase of the measured surface, and finally the surface profile is derived by the optical measuring system.
These measured samples in the research are a plastic cap with printed words (Sample 1) and a aluminum plate (Sample 2). Measuring Sample 1 is to verify the feasibility of the system, and measuring Sample 2 is to verify the range of measuring resolution of the system. Expect this research can apply to surface measurement of various materials such as the ripple vein on the surface of composite material caused by residual stress produced during the manufacturing procedures. This research can be applied to this kind of material examination.
en
dc.description.provenanceMade available in DSpace on 2021-06-12T18:06:08Z (GMT). No. of bitstreams: 1
ntu-96-R94525043-1.pdf: 7528796 bytes, checksum: 701b276910399ed8618b366f4fc508eb (MD5)
Previous issue date: 2007
en
dc.description.tableofcontents謝誌 I
摘要 IV
ABSTRACT V
目錄 VII
圖目錄 X
表目錄 XV
第1章 緒論 1
1.1 研究背景與動機 1
1.2 文獻回顧 2
1.1.1 疊紋干涉 2
第2章 數位投影疊紋系統之原理與研製 4
2.1 光學基本干涉原理 4
2.1.1 光波性質 4
2.1.2 基本光學干涉 6
2.1.3 干涉條紋的可視度 7
2.1.4 點光源干涉 8
2.2 疊紋干涉原理 9
2.2.1 疊紋效應 10
2.2.2 量測物體變形之面內位移 13
2.2.3 量測物體變形之面外位移 16
2.3 複合材料 22
2.4 數位投影條紋之產生 24
2.4.1 數位投影光源 24
2.4.2 投影機鏡頭更換 26
2.4.3 投影條紋之產生 30
第3章 投影疊紋干涉之數位影像處理 34
3.1 相移干涉術 34
3.2 影像濾波 38
3.2.1 離散傅立葉轉換濾波 40
3.3 相位重建 44
3.3.1 離散傅立葉轉換為基礎之相位重建演算法 48
3.3.2 高度轉換公式 52
第4章 實驗系統架構與實驗結果分析 54
4.1 影像擷取空白實驗 54
4.2 系統解析能力 59
4.3 實驗系統架構與實驗流程 61
4.3.1 系統元件選擇 61
4.3.2 實驗系統架構 64
4.3.3 實驗流程 65
4.4 系統驗證實驗 68
4.5 實驗結果與分析 70
4.5.1 量測塑膠板(樣本一)之表面輪廓與探討 71
4.5.2 量測鋁板(樣本二)之受熱變形與探討 84
第5章 結論及未來展望 90
5.1 結論 90
5.2 未來展望 91
第6章 參考文獻 93
dc.language.isozh-TW
dc.title投影疊紋法在複合結構量測之研究zh_TW
dc.titleProjection Moiré for Deformation Measurement of Composite Structureen
dc.typeThesis
dc.date.schoolyear96-1
dc.description.degree碩士
dc.contributor.coadvisor林輝政
dc.contributor.oralexamcommittee李世光,黃君偉,李舒昇
dc.subject.keyword疊紋干涉術,投影疊紋,熱變形量測,相位重建,複合材料量測,zh_TW
dc.subject.keywordmoir&#233,interferometry,projection moir&#233,projection moir&#233,phase-unwrapping,composite material measurement,en
dc.relation.page95
dc.rights.note有償授權
dc.date.accepted2008-01-03
dc.contributor.author-college工學院zh_TW
dc.contributor.author-dept工程科學及海洋工程學研究所zh_TW
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