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多尺度點陣結構拓撲優化:理論、方法與程序 版權信息
- ISBN:9787121487019
- 條形碼:9787121487019 ; 978-7-121-48701-9
- 裝幀:平裝-膠訂
- 冊數:暫無
- 重量:暫無
- 所屬分類:>>
多尺度點陣結構拓撲優化:理論、方法與程序 內容簡介
本書基于均勻化方法對MSTO設計開展了討論分析和研究。首先,基于逆向均勻化方法設計了具有不同極限屬性的一系列梯度基礎點陣結構,進而提出了一種極限各向異性點陣結構的構建和參數化表征的方法,并在此基礎上實施了三維結構件的點陣結構填充拓撲優化設計;然后進一步地,將點陣結構的材料屬性域擴展,引入實體和空隙材料,提出了一種基于有序多相材料插值模型的多尺度LSHS拓撲優化設計方法,實現了LSHS設計中多參數定義的多相材料協同優化;之后,將多變量點陣結構參數場優化技術引入自由拓撲微結構的多尺度設計方法,并以多變量點陣結構參數場優化結果作為宏觀結構響應特征,提出了一種綜合反映宏觀結構局部承載量級和主應力狀態的聚類優化策略,并以此實現了自由拓撲微結構的綜合聚類MSTO設計;*后,針對點陣結構的陶瓷材料、纖維復材、和樹脂基材料增材制造,從可制造性角度和強度設計原則對已建立點陣結構拓撲優化方法進行改進與創新,并對改進后的優化結果進行增材試制及性能驗證。
多尺度點陣結構拓撲優化:理論、方法與程序 目錄
1.1 Introduction
1.2 The fundamentals of density-based and homogenization-based topology optimization
1.2.1 Density-based method
1.2.2 SIMP
1.2.3 Homogenization
1.2.4 Inverse homogenization
1.3 Hotspots in topology optimization for AM
1.3.1 Optimization design of multiscale structures
1.3.2 Lattice structure topology optimization
1.3.3 Topology optimization considering AM constraints
1.4 Outline of this book
References
Chapter 2 A Novel Lattice Structure Topology Optimization Method with Extreme Anisotropic Lattice Properties
2.1 Introduction
2.2 Topology optimization of the sample lattices
2.3 Details of the proposed LSTO method
2.3.1 Design of lattice structures with extreme mechanical properties
2.3.2 Parameterized property modeling for the proposed candidate lattice
2.3.3 Formulation of the LSTO problem
2.3.4 Sensitivity analysis
2.3.5 Numerical implementation
2.4 Numerical examples
2.4.1 A 3D three-point bending beam
2.4.2 A 3D L-bracket structure
2.5 Mechanical test
2.6 Applications to part design
2.7 Extension to incorporate macroscopic topological changes
2.8 Discussion and conclusion
Appendix MATLAB codes for the 3D three-point bending beam case
References
Chapter 3 Multiscale Topology Optimization for Solid-lattice-void Hybrid Structures through An Ordered Multi-phase Interpolation
3.1 Introduction
3.2 Method
3.2.1 Design of extreme anisotropic lattice structures
3.2.2 Parametrized modeling for the candidate lattice
3.2.3 The ordered solid-lattice-void interpolation
3.2.4 Formulation of the optimization problem
3.2.5 Sensitive analysis
3.2.6 Optimization procedures
3.3 Numerical examples
3.3.1 L-bracket beam
3.3.2 MBB beam
3.3.3 Additive manufacturing and mechanical tests
3.3.4 A bone remodeling example
3.4 Conclusions
Appendix MATLAB reference codes for MBB beam
References
Chapter 4 Comprehensive Clustering-based Topology Optimization for Connectable Multi-scale Additive Manufacturing Structures
4.1 Introduction
4.2 Homogenization theory
4.3 Methodology
4.3.1 A LSTO method by using multi-variable lattices
4.3.2 Clustering strategy for post-processing
4.3.3 Inverse homogenization-based MTO
4.4 Numerical implementations
4.5 Numerical examples
4.5.1 Simply supported beam
4.5.2 L-bracket
4.5.3 Cantilever
4.6 Additive manufacturing and mechanical test
4.7 Extensions and discussions
4.7.1 The influence of varying initial designs for guaranteeing connectivity
4.7.2 Further clustering for the highest-density sub-domain
4.7.3 The influence of different lattice types
4.8 Conclusion
Appendix MATLAB reference codes for the simply supported beam
References
Chapter 5 Topology Optimization for Vat Photopolymerization 3D Printing of Ceramics with Flushing Jet Accessibility Constraint
5.1 Introduction
5.2 Problem formulation
5.2.1 Material model
5.2.2 Optimization problem
5.2.3 Sensitivity analysis
5.3 Numerical examples
5.3.1 2D cantilever beam
5.3.2 3D MBB beam
5.4 CSL 3D printing experiment
5.5 Engineering application: a pillow bracket part
5.6 Conclusion
Appendix MATLAB codes for 2D cantilever beam case
References
Chapter 6 Path-driven Shell Lattices Designed for Continuous Fiber Composite 3D Printing
6.1 Introduction
6.2 TPMS lattices
6.3 Path-driven shell lattice design
6.3.1 Periodic function
6.3.2 Parametric generation of path-driven shell lattices
6.4 Shape optimization
6.4.1 Mechanical property optimization
6.4.2 Surface curvature optimization
6.5 Fabrication and experimental method
6.6 Result and discussion
6.6.1 PDSLs with different parameter configurations
6.6.2 Mechanical property optimization
6.6.3 Surface curvature optimization
6.6.4 Fabrication and experimental result
6.7 Conclusion
References
Chapter 7 Stress Constrained Topology Optimization of Heterogeneous Lattice Structures
7.1 Introduction
7.2 Technical details
7.2.1 Homogenization of the composite materials
7.2.2 Ordered SIMP stress interpolation for solids
7.2.3 Failure criteria identification and ordered SIMP stress interpolation for lattices
7.3 Optimization problem formulation
7.4 Numerical experiment
7.5 Conclusion
Appendix MATLAB codes for 2D L-bracket case
References
封底
多尺度點陣結構拓撲優化:理論、方法與程序 作者簡介
劉繼凱,山東大學機械工程學院教授,博士生導師,齊魯青年學者。2015年博士畢業于加拿大阿爾伯塔大學,2016年2月到9月在阿爾伯塔大學從事博士后研究,2016年10月至2018年10月在美國匹茲堡大學ANSYS增材制造實驗室做博士后研究工作。主要研究方向包括結構拓撲優化、增材制造工藝與裝備、增減材復合制造等。主持國家自然科學基金、裝備預研共用技術項目、裝備預研快速扶持項目、科技部重點研發項目子課題、山東省重點研發計劃項目等國家及省部級項目。至今以第一或通訊作者身份發表SCI檢索論文51篇(其中ESI高被引5篇,中科院一區論文19篇),谷歌學術引用超過3500次,連續4年入選全球前2%頂尖科學家榜單。擔任Materials Science in Additive Manufacturing, Frontiers in Mechanical Engineering (IF:2.3),Current Computer Science期刊編委,擔任Virtual and Physical Prototyping (IF:10.6), International Journal of Computer Integrated Manufacturing (IF:4.1), Mathematical Biosciences and Engineering (IF:2.6)期刊客座編輯,并擔任了三十余個國際期刊的審稿人。曾受邀前往加拿大滑鐵盧大學、香港中文大學等世界知名高校做專題學術報告。擔任機械工程學會增材制造技術分會委員,中國圖學學會智能工廠專業委員會委員,山東省工業技術研究院增材制造協同創新中心共建負責人。獲教育部科技進步二等獎1項。
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