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研究生:陳聖奇
研究生(外文):C.S. Chi
論文名稱:結合MinimumLp-Norm與區塊接合技術應用於ESPI之相位展開研究
論文名稱(外文):Unwrapping ESPI phase maps by the hybrid algorithm of the Minimum Lp - Norm method and the subamp – stitching method
指導教授:黃敏睿
指導教授(外文):M. J. Huang
學位類別:碩士
校院名稱:國立中興大學
系所名稱:機械工程學系
學門:工程學門
學類:機械工程學類
論文種類:學術論文
論文出版年:2005
畢業學年度:93
語文別:中文
論文頁數:78
中文關鍵詞:區塊接合可靠度相位展開
相關次數:
  • 被引用被引用:3
  • 點閱點閱:185
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  • 收藏至我的研究室書目清單書目收藏:0
在利用光干涉現象的量測技術中,要從干涉結果中取出我們所要的待測物理量要依靠所謂的「相位展開技術」。當處理對象含有高雜訊,如電子斑點干涉術所得之結果,則相位展開技術就必須更為強健才能順利展開,目前的相位展開技術已有能力處理高雜訊連續面的相位圖展開,但是若原始相位本身就存在著不連續的現象,如剪切平面,則在相位的展開上還有很多問題。
本論文以Dennis C. Ghiglia和Louis A. Romero在1996年所發表的“Minimum LP - Norm Phase Unwrapping”為基礎來解決剪切面的相位展開問題,並針對此方法的缺點,如:運算時間太長,剪切線靠邊、岔開量太大時相位展開不完全…等,提出一新式的區塊接合演算法來加以克服。此演算法藉由比對區塊間重疊處的展開結果來建立區塊間的可靠度權值,再由可靠度的高低依序進行區塊接合的動作,避免接合路徑穿過包含剪切線的區塊所造成的相位展開錯誤。此外,亦可以調整區塊間可靠度的方式,簡單且快速地引入額外的限制條件來修正得到的結果。
藉由結合Minimum LP – Norm method與區塊接合技術,我們得以大幅改進ESPI剪切相位圖展開的運算效率與展開結果的正確性。
Interferometer System provides high accuracy, non-contact, whole-field…etc. properties in the micro-scale measurement. In the interferometer system, phase unwrapping is an important step to retrieval the measured phase which is wrapped by arctangent function into the -modulo. But the Electron speckle Pattern Interferometry (ESPI) fringe patterns are contaminated with high levels of speckle noise. It will cause some problem in phase unwrapping process. Besides, the fractures or discontinuities over the surface of the object will make the phase unwrapping fail too.
The minimum Lp – norm algorithm is a robust tool to cope with these situation, but this algorithm still have some problem. Its solution will converge into a local minimum, but sometimes it’s not the result we want. In this thesis, we integrate the minimum Lp – norm method with the submap-stitching algorithm to solve this problem. We can import known conditions easily by adjust the parameter of reliability to fix the unwrapped result. And the submap-stitching algorithm will save a lot of processing time in the iterative loop. We will proof the effectiveness of this propose method by unwrapping the simulation and experimental wrapped map in this paper.
摘要 i
Abstract ii
目錄 iii
圖目錄 vi
表目錄 ix
第一章 緒論 1
1-1 研究動機與研究方向 1
1-2 論文大綱 2
1-3 電子斑點干涉術量測理論 3
1-3.1 實驗架設與原理 3
1-3.2 相移技術 7

第二章 相位展開技術之回顧 11
2-1 相位展開技術基本觀念 11
2-2 空間域相位展開技術回顧 15
2-2.1 路徑相依型相位展開 16
2-2.2 路徑獨立型相位展開技術 18
2-3 Minimum LP - Norm method相位展開技術 21
2-3.1 Minimum LP-Norm基本原理 21
2-3.2 最小平方相位展開法 26
2-3.3 加權最小平方相位展開法 28
2-3.4 Minimum LP-Norm相位展開流程 33
2-4 Minimum LP – Norm method的測試與結果探討 34
2-4.1 參數p與相位還原結果的關係 34
2-4.2 Minimum LP – Norm相位展開測試 36
2-4.3 Minimum LP – Norm相位展開的缺點 41
第三章 新式區塊接合演算法 45
3-1 區塊接合理論 45
3-2 新式「路徑獨立型」區塊接合邏輯 48

第四章 新式區塊接合演算法結合Minimum LP – Norm method
測試結果與比較 55
4-1 區塊接合演算法測試 55
4-1.1 區塊分割尺寸的選擇 55
4-1.2 高雜訊連續面的包裹相位圖展開 57
4-1.3 高雜訊剪切面的包裹相位圖展開 60
4-1.4 非預期結果發生的原因和解決方法 63
4-2 問題區塊展開結果的修正與子區塊再分割 66
4-2.1 問題區塊展開結果的修正 66
4-2.2 區塊的再分割與接合 70
4-3 實驗圖測試 72
第五章 結論與未來展望 75
參考書目 77
[1]A. Twitto, J. Shamir, A. Notea and A. Bekker "Detection of internal defects using phase shifting holographic interferometry," NDT & E International, Vol. 29 (3), pp. 163-173 (1996).
[2]O. J. Løkberg, “Recent Developments in Video Speckle Interferometry,” in Speckle Metrology, R. S. Sirohi, ed., Optical Engineering, Vol. 38, pp. 157-194 (1993).
[3]Creath, Katherine “Phase-shifting speckle interferometry,” Applied Optics, Vol. 24 (18), pp. 3053-3058 (1985).
[4]L. C. Graham, “Synthetic interferometry radar for topographic mapping,” Proc. IEEE, Vol. 62, pp. 763-768 (1974).
[5]Dennis C. Ghiglia and Louis A. Romero, “Minimum LP-Norm two-dimensional phase unwrapping,” Journal of the Optical Society of America A, Vol. 13 (10), pp. 1999-2012 (1996).
[6]J. N. Butters and J. A. Leendertz, “Holographic and video techniques applied to engineering measurement,” Journal of Measurement and Control, Vol. 4, pp. 349-354 (1971).
[7]Y. M. He, C. J. Tay and H. M. Shang, “A new method for generating and analyzing digital speckle shearing correlation fringe patterns,” Optics and Lasers Technology, Vol. 30 (1), pp. 27-31 (1998).
[8]R. Cusack, J. M. Huntley and H. T. Goldgrein, ”Improved noise immune phase unwrapping algorithm,” Applied Optics, Vol. 34 (5), pp. 781-789 (1995).
[9]D.C. Ghiglia, M.D. Pritt, Two-dimensional Phase Unwrapping: Theory, Algorithms and Software, Wiley, New York (1998).
[10]J. M. Huntley and H. Saldner, “Temporal phase-unwrapping algorithm for automated interferometry analysis,” Applied Optics, Vol.32 (17), pp. 3047-3052 (1993).
[11]William W. Macy, Jr. “Two-dimensional fringe-pattern analysis,” Applied Optics, Vol 22 (23), pp. 3898-3901 (1983).
[12]R. M. Goldstein, H. A. Zebker and C. L. Werner, “Satellite radar interferometry : Two-dimensional phase unwrapping,” Radio Science, Vol. 23 (4), pp. 713-720 (1988).
[13]N. H. Ching, D. Rosenfeld and M. Braun, “Two-dimensional phase unwrapping using a minimum spanning tree algorithm,” IEEE Transactions on Image Processing, Vol. 1 (3), pp. 355-365 (1992).

[14]T. J. Flynn, “Two-dimensional phase unwrapping with minimum weighted discontinuity,” Journal of the Optical Society of America A, Vol 14 (10), pp. 2692-2701 (1997).
[15]D.C. Ghiglia, G.A. Mastin and L.A. Romero, “Cellular-automata method for phase unwrapping”, Journal of the Optical Society of America A, Vol. 4 (1), 276-280 (1987).
[16]M. J. Huang, Zi-Neng He, “Phase unwrapping through region-refernced algorithm and window-patching method,” Optics Communications, Vol. 203, pp. 225-241 (2002).
[17]G. B. Arfken and H. J. Weber, Mathematical Methods for Physicists, 4th ed., Academic, San Diego, Chap. 17 (1995).
[18]G. M. Ewing, Calculus of Variations with Applications, Dover, New York, (1985).
[19]B. R. Hunt, “Matrix formulation of the reconstruction of phase values from phase differences,” Journal of the Optical Society of America, Vol. 69 (3), pp. 393-399 (1979).
[20]W. H. Press, B. P. Flannery, S. A. Teukolsky, and W. T. Vetterling, Numerical Recipes in C: The Art of Scientific Computing 2nd ed., University of Cambridge Press, Cambridge, pp. 864 (1992).
[21]Dennis C. Ghiglia and Louis A. Romero, “Robust two-dimensional weighted and unweighted phase unwrapping that uses fast transforms and iterative methods,” Journal of the Optical Society of America A, Vol. 11 (1), pp. 107-117 (1994).
[22]Pablo D. Ruiz, Guillermo H. Kaufmann, and Gustavo E. Galizzi, “Unwrapping of digital speckle-pattern interferometry phase maps by use of a minimum L0-norm algorithm,” Applied Optics, Vol. 37 (32), pp. 7632-7644 (1998).
[23]H. Y. Chang, C. W. Chen, C. K. Lee and C. P. Hu, “The tapestry cellular automata phase unwrapping algorithm for interferogram analysis,” Optics and Lasers in Engineering, Vol. 30 (6), pp. 487-502 (1998).
[24]Miguel Arevallilo Herráez, David R. Burton, Michael J. Lalor, and Munther A. Gdeisat, “Fast two-dimensional phase-unwrapping algorithm based on sorting by reliability following a noncontinuous path”, Applied Optics, Vol. 41 (35), pp. 7437-7444 (2002).
[25]Ramesh Jain, Rangachar Kasturi, Brian G. Schunck, Machine Vision, McGRAW-HILL, pp. 147-148 (1995).
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