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 screw 、artificial neural network 、genetic algorithm 、optimization design |
外文關鍵詞: | pedicle screw, artificial neural network, genetic algorithm, optimization design |
相關次數: | 點閱:223 下載:1 |
分享至: |
查詢本校圖書館目錄 查詢臺灣博碩士論文知識加值系統 勘誤回報 |
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.
1. Katonis P, Christoforakis J, Aligizakis AC, et al. 2003. Complications and problems related to pedicle screw fixation of the spine. Clin Orthop 411:86-94.
2. Pihlajamaki H, Myllynen P, and Bostman O. 1997. Complications of transpedicular lumbosacral fixation for non-traumatic disorders. J Bone Joint Surg Br 79:183-189.
3. Vaccaro AR, Kim DH, Brodke DS, et al. 2003. Diagnosis and management of thoracolumbar spine fractures. J Bone Joint Surg Am 85:2456-2470.
4. Sanderson PL, Fraser RD, Hall DJ, et al. 1999. Short segment fixation of thoracolumbar burst fractures without fusion. Euro Spine J 8:495-500.
5. Katonis PG, Kontakis GM, Loupasis GA, et al. 1999. Treatment of unstable thoracolumbar and lumbar spine injuries using Cotrel- Dubousset instrumentation. Spine 24:2352-2357.
6. Jutte PC, and Castelein RM. 2002. Complications of pedicle screws in lumbar and lumbosacral fusions in 105 consecutive primary operations. Euro Spine J 11:594-598.
7. Lonstein JE, Denis F, Perra JH, et al. 1999. Complications associated with pedicle screws. J Bone Joint Surg Am 81:1519-1528.
8. Alvine GF, Swain JM, Asher MA, and Burton DC. 2004. Treatment of thoracolumbar burst fractures with variable screw placement or Isola instrumentation and arthrodesis: case series and literature review. J Spinal Disord Tech 17:251-264.
9. Stambough JL, Khatib FE, Genaidy AM, and Huston RL. 1999. Strength and fatigue resistance of thoracolumbar spinal implant: an experimental study of selected clinical devices. J Spinal Disord 12:410-414.
10. Cho DY, Lee WY, and Sheu PC. 2003. Treatment of thoracolumbar burst fractures with polymethyl methacrylate vertebroplasty and shortsegment pedicle screw fixation. Neurosurg 53:1354-1361.
11. Vanichkachorn JS, Vaccaro AR, Cohen MJ, and Cotler JM. 1997. Potential large vessel Injury during thoracolumbar pedicle screw removal: a case report. Spine 22:110-113.
12. Willett K, Hearn TC, and Cuncins AV. 1993. Biomechanical testing of a new design for Schanz pedicle screws. J Orthop Trauma 7:375-380.
13. Hsu CC, Chao CK, Wang JL, et al. 2005. Increase of pullout strength of spinal pedicle screws with conical core: biomechanical tests and finite element analysis. J Orthop Res 23:788-794.
14. Johnston TL, Karaikovic EE, Lautenschlager EP, and Marcu D. 2006. Cervical pedicle screws vs. lateral mass screws: uniplanar fatigue analysis and residual pullout strengths. The Spine J 6:667-672.
15. Cook SD, Salkeld SL, Stanley T, et al. 2004. Biomechanical study of pedicle screw fixation in severely osteoporotic bone. The Spine J 4:402-408.
16. Yuksel KZ, Adams MS, Chamberlain RH, et al. 2007. Pullout resistance of thoracic extrapedicular screws used as a salvage procedure. The Spine J 7:286-291.
17. Netter, Frank.2002. Atlas of Human Anatomy. Ho-Chi Book Publishing Co.
18. Marieb, Elaine Nicpon. 2005. Human Anatomy. San Francisco: Pearson / Benjamin Cummings.
19. Hsu CC, Chao CK, Wang JL, and Lin J. 2006. Multiobjective optimization of tibial locking screws design using a genetic algorithm: evaluation of mechanical performance. J Orthop Res 24:908-916.
20. Ching-Kong Chao, PhD; Ching-Chi Hsu, PhD; Jaw-Lin Wang, PhD; Jinn Lin, MD, PhD. 2006. Increasing bending strength and pullout strength in conical pedicle screws: biomechanical tests and finite element analyses. J Spinal Disorders.
21. Fogel GR, Reitman CA, Liu W, et al. Physical characteristics of olyaxial-headed pedicle screws and biomechanical comparison of load with their failure. Spine. 2003;28:470-473.
22. Dar FH, Meakin JR, Aspden RM. 2002. Statistical methods in finite element analysis. J Biomech 35:1155–1161.
23. Fowlkes WY, Creveling CM. 1995. Engineering methods for robust product design using Taguchi methods in technology and product development. Reading, MA: Addison-Wesley; 403 p
24. Li Hui-Huang. 1993. Taguchi Methods: Principles and Practices of Quality Design.
25. Ross, Philip. 2008. Taguchi Techniques for quality Engineering. Mc.Graw Hill Education.
26. Sheng-Mou Hou, Ching-Chi Hsu, Jaw-Lin Wang, Ching-Kong Chao, Jinn Lin. 2004. Mechanical Tests and Finite Element Models for Bone Holding Power of Tibial Locking Screws. Clinical Biomechanics.
27. Patterson, Dan.1996. Artificial Neural Networks Theory and Applications. Prentice Hall.
28. S. Agatonovic-Kustrin *, R. Beresford. 1999. Basic Concepts of Artificial Neural Network (ANN) modeling and Its Application in Pharmaceutical Research. Journal Pharmaceutical and Biomedical Analysis.
29. I.A. Basheera ,*, M. Hajmeer.2002. Artificial Neural Networks: Fundamentals, Computing, Design, and Application. Journal of Microbiological Methods.
30. Ching-Chi Hsu, Ching-Kong Chao, Sandy-Tri Putra, and Jinn Lin. 2007. Applications of Artificial Neural Networks and Genetic Algorithms in Multiobjective Design Optimization of Spinal Pedicle Screws. Submitted paper.
31. Mitchell M. 1996. An introduction to genetic algorithms. Cambridge, MA: Bradford; 205 p.
32. Arora, Jasbir S. 2004. Introduction to Optimum Design 2nd Edition. Elsevier Academic Press. 531-563p.
33. Michalewicz Z. 1992. Genetic algorithms+data structures=evolution programs. Berlin: Springer; 250 p.
34. Dar FH, Meakin JR, and Aspden RM. 2002. Statistical methods in finite element analysis. J Biomech 35:1155-1161.
35. Mitchell M. 1996. An introduction to genetic algorithms. Cambridge, MA: Bradford; 205 p.