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研究生: 普善德
Sandy - Tri Putra
論文名稱: Optimization Design of Pedicle Screw: IN case of Outer Diameter 7.5mm
Optimization Design of Pedicle Screw: IN case of Outer Diameter 7.5mm
指導教授: 趙振綱
Ching-Kong Chao
口試委員: 劉見賢
Chien-Hsien Liu
林晉
Jinn Lin
學位類別: 碩士
Master
系所名稱: 工程學院 - 機械工程系
Department of Mechanical Engineering
論文出版年: 2008
畢業學年度: 96
語文別: 英文
論文頁數: 72
中文關鍵詞: pedicle screwartificial neural networkgenetic algorithmoptimization design
外文關鍵詞: pedicle screw, artificial neural network, genetic algorithm, optimization design
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  • Spinal pedicle screw has two important design objectives to be considered: bending strength and pullout strength; these two objectives may conflict with each other. The present study reported how to find the optimum solution of the multiobjective problem in the spinal pedicle screw with 7.5mm outer diameter. Finite element analysis and Taguchi L25 Orthogonal Array were used to develop a data set for learning process of artificial neural network (ANN). The neural network then gave surrogate models which were used as the cost functions in the optimization design. Then, the trade-off solutions known as Pareto optima were explored by a weighted-sum aggregating approach and the genetic algorithm. The ANN models could accurately predict the results of finite element analyses. The optimum design of the spinal pedicle screw was 0 mm for the initial position; 4.465 – 4.903 mm for the inner diameter; 0.4 mm for the proximal root radius; 2.884 to 2.961 mm for the pitch; 50 for the proximal half angle; and 0.1 mm for the thread width. In conclusion, the ANN could reliably predict the results of finite element analyses and the multiobjective optimization solution with genetic algorithm could be used to obtain the optimum design of pedicle screw. This method could reduce the time, cost, and labor and contribute to the manufacturers and surgeons in developing and selecting an ideal design for the patients.


    Spinal pedicle screw has two important design objectives to be considered: bending strength and pullout strength; these two objectives may conflict with each other. The present study reported how to find the optimum solution of the multiobjective problem in the spinal pedicle screw with 7.5mm outer diameter. Finite element analysis and Taguchi L25 Orthogonal Array were used to develop a data set for learning process of artificial neural network (ANN). The neural network then gave surrogate models which were used as the cost functions in the optimization design. Then, the trade-off solutions known as Pareto optima were explored by a weighted-sum aggregating approach and the genetic algorithm. The ANN models could accurately predict the results of finite element analyses. The optimum design of the spinal pedicle screw was 0 mm for the initial position; 4.465 – 4.903 mm for the inner diameter; 0.4 mm for the proximal root radius; 2.884 to 2.961 mm for the pitch; 50 for the proximal half angle; and 0.1 mm for the thread width. In conclusion, the ANN could reliably predict the results of finite element analyses and the multiobjective optimization solution with genetic algorithm could be used to obtain the optimum design of pedicle screw. This method could reduce the time, cost, and labor and contribute to the manufacturers and surgeons in developing and selecting an ideal design for the patients.

    TITLE PAGE ABSTRACT ii ACKNOWLEDGMENT iv TABLE OF CONTENTS vi LIST OF FIGURES ix LIST OF TABLES xii LIST OF SYMBOLS xiv CHAPTER I INTRODUCTION 1 1.1 Research Background and Study Purpose 1 1.2 Anatomy of The Spine [17,18] 2 1.2.1 Cervical Vertebrae (C1-C7) 3 1.2.2 Thoracic Vertebrae (T1 – T12) 5 1.2.3 Lumbar Vertebrae (L1 – L5) 6 1.2.4 Sacrum & Coccyx 7 1.3 Literatures Review 8 1.4 Structure of Dissertation 12 CHAPTER II MATERIAL AND METHODS 13 2.1. Finite Element Analyses 14 2.1.1 Bending Strength Analysis 16 2.1.2 Pull-Out Strength Analysis 21 2.2. Taguchi Method 26 2.3. Analysis of Variance (ANOVA) 30 2.4. Artificial Neural Network 31 2.4.1 Backpropagation (BP) Learning Algorithm 32 2.4.2 BP Learning Algorithm Application in Constructing Surrogate Model 36 2.5. Genetics Algorithm 38 CHAPTER III RESULTS 44 3.1 Taguchi L25 Orthogonal Arrays 44 3.2. Finite Element Analyses 45 3.2.1. Bending Strength Analysis 45 3.2.2. Pullout Strength Analysis 49 3.3 Analysis of Variance (ANOVA) 53 3.3.1. ANOVA for Bending Strength Analysis 53 3.3.2. ANOVA for Pull out Analysis 55 3.4. Artificial Neural Network 57 3.5. Genetics Algorithm 60 CHAPTER IV DISCUSSION 63 CHAPTER V CONCLUSIONS AND RECOMMENDATIONS 66 5.1 Conclusions 66 5.2 Recommendations 67 REFERENCES 68 APPENDIXES

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