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論文名稱 Title |
利用條紋投影法進行快速移動物體之瞬間形貌量測技術 3D SHAPE RECONSTRUCTION USING PROJECTED FRINGE PROFILOMETRY FOR AN IMAGE BLURRED BY LINEAR MOTION |
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系所名稱 Department |
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畢業學年期 Year, semester |
語文別 Language |
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學位類別 Degree |
頁數 Number of pages |
90 |
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研究生 Author |
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指導教授 Advisor |
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召集委員 Convenor |
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口試委員 Advisory Committee |
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口試日期 Date of Exam |
2008-07-16 |
繳交日期 Date of Submission |
2008-08-11 |
關鍵字 Keywords |
形貌量測、條紋投影法 3D shape reconstruction, projected fringe profilometry |
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統計 Statistics |
本論文已被瀏覽 5637 次,被下載 17 次 The thesis/dissertation has been browsed 5637 times, has been downloaded 17 times. |
中文摘要 |
條紋投影輪廓儀(Projected Fringe Profilometry簡稱PFP)是目前被廣泛使用於量測物件三維形貌的光學量測技術,量測時具有非接觸式、短時間擷取與低環境影響等優點,產業上經常使用於偵測產品的良疵。由於多年來的發展,PFP在量測靜態待測物體的三維形貌已具備非常優良的量測效率與精確度,然而在動態待測物體的量測上,仍然尚未成熟,若是能夠發展一套針對動態待測物體的量測方式,應用的層面將會更加廣泛。 本論文以PFP為量測原理,針對動態待測物體與條紋的變化進行解析,利用簡單的數學推算描述了條紋與待測物體的互動關係,最終重建待測物體的三維形貌。由實驗過程可知,無需先行得知待測物體的運動狀態,在條紋資訊不損失的情況下,重建出待測物體的三維形貌,為動態量測結合PFP的最大優勢。 |
Abstract |
A projected fringe profilometry (PFP) is an optical measurements technology which is widely used at present in gauging the object's three dimensional appearance. PFP is frequently used in detecting the quality of products in the industry due to the specialty of non-contact type, the short retrieve time and low environmental effect. As a result of the development for many years, PFP treats in the gauging static state of the object's three dimensional appearance has had the extremely fine gauging efficiency and the precision in , however in the dynamic inspected object in the gauging , not yet was still mature. If could to develop a set of gauging way in the dynamic inspected object , the application would be more widespread. Taking PFP as the gauging principle, analyzing the changes between the dynamic treat measured object and the fringe. Using the simple mathematics to describe the interaction relations between the fringe and the inspected the object. Finally, reconstructed the inspected object' three dimensional appearance. May know biggest superiority by the experimental process, in the situation of without losing the information of fringe, PFP can reconstruct the inspected object' three dimensional appearance and do not need the motion condition information. |
目次 Table of Contents |
摘要 3 Abstract 4 目錄 5 表目錄 7 圖目錄 8 第一章 導論 13 1-1 前言 13 1-2 文獻回顧 16 1-3 研究動機與目標 17 第二章 條紋投影輪廓儀原理 20 2-1 簡介 20 2-2 光學三角量測法 22 2-3 相位轉換技術 25 2-4 相位展開演算法 28 第三章 PFP應用於動態物體之理論分析 31 3-1 理論分析 31 3-2 條紋對比度與移動量之關聯性 38 第四章 實驗與結果 43 4-1 實驗儀器 43 4-2 實驗結果 44 4-2-1 空間中待測平板三維移動實驗 45 4-2-2 快速移動物體之三維形貌量測 53 4-2-3 轉動物體之三維形貌量測 74 4-2-4 動態影像直估待測物形貌實驗 82 第五章 結論 86 參考文獻 88 |
參考文獻 References |
[1] 徐一麟, “條紋輪廓儀之三維形貌影像融合分析”,2005國立中山大學材料科學研究所碩士學位論文. [2] S. H. Rowe and W. T. Welford, “Surface topography of non-optical surfaces by projected interference fringes,” Nature, 216, No. 5117,786-788 (1967) [3] R. Crane, “Interference phase measurement,” Applied Optics, 8, 538 (1969). [4] M. Takeda, H. Ina, and S. Kobayashi, "Fourier-transform method of fringe-pattern analysis for computer-based topography and interferometry ," J. Opt. Soc. Am. 72, 156- (1982) [5] M. Takeda and K. Mutoh, "Fourier transform profilometry for the automatic measurement of 3-D object shapes," Appl. Opt. 22, 3977-3982 (1983) [6] Takeda and H. Yamamoto, "Fourier-transform speckle profilometry: three-dimensional shape measurements of diffuse objects with large height steps and/or spatially isolated surfaces," Appl. Opt. 33, 7829-7837 (1994) [7] V. Srinivasan, H. C. Liu, and M. Halioua, "Automated phase-measuring profilometry of 3-D diffuse objects," Appl. Opt. 23,3105- (1984) [8] H. Liu, W. H. Su, K. Reichard, and S. Yin, “Calibration-based phase-shifting projected fringe profilometry for accurate absolute 3D surface profile measurement,” Optics Communications, 216, Issues 1-3, 65-80 (2003). [9] 黃俊善,“紋投影輪廓儀從事動態為小元件之量測研究” 2007國立 中山大學材料科學研究所碩士學位論文. [10] X. Su, and W. Chen, “Fourier transform profilometry: a review,” Opt. Lasers Eng. 35, 263-284 (2001). [11] H. Liu, B. A. Bard, W. H. Su, and F. Wu, “Precision profile measurement by phase-shifting projected-fringe profilometry,” ARL year 2000,The Pennsylvania State University (internal publications). [12] H. O. Saldner and J. M. Huntley “ Temporal phase unwrapping: application to surface profiling of discontinuous objects,” Appl. Opt. Vol. 36, No. 13,2770-2775 (1997) [13] H. Zhao, W. Chen, and Y. Tan “ Phase-unwrapping algorithm for the measurement of three-dimensional object shapes ,” Appl. Opt. Vol. 33, No. 20 4497-4500 (1994) [14] U. Spagnolini “2-D Phase Unwrapping and Instantaneous Frequency Estimation, ” J. Opt. Soc. Am. Vol.33. NO. 3. 579-589(1995) [15] D. C. Ghiglia and L. A. Romero “ Robust two-dimensional weighted and unweighted phase unwrapping that uses fast transforms and iterative methods , ” J. Opt. Soc. Am Vol. 11. No1. 107-117(1994) [16] J. M. TRIBOLET “A New Phase Unwrapping Algorithm, ” Proceeding of the IEEE Vol. ASSP-25,NO. 2, 170-177(1977) [17] D. W. Robison, “Phase Unwrapping Methods,” in Interferogram Analysis—Digital Fringe Pattern Measurement Techniques, 202-215(1993) [18]宋佳銘,“利用雙視角法從事三維形貌之研究” 國立中山大學材料科學研究所碩士學位論文,中華民國九十六年十一月 [19] E. O. Brigham, “The Fast Fourier Transform And Its Application, ” Avantek(1988) [20] J. Simmons, B. Topper, A. Wolfson, “Fourier Filtering for Removing Motion Blur in Images,” Modern Optics(2007) [21] J. Biemond, R. L. Lagendijk, R. M. MerSereau, “Iterative Methods for Image Deblurring,” IEEE, Vol. 78, NO. 5(1990) [22] Y. Hu, J. Xi, E. Li, J. Chicharo, and Z. Yang, "Three-dimensional profilometry based on shift estimation of projected fringe patterns," Appl. Opt. 45, 678-687 (2006) [23] X. Mao, W. Chen, and X. Su, "Improved Fourier-transform profilometry," Appl. Opt. 46, 664-668 (2007) [24] X. Su and W. Chen, "Fourier transform profilometry: a review," Opt. Lasers Eng. 35, 263-284 (2001). |
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