Architectured materials in nature and engineering : archimats /
| Corporate Author: | |
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| Other Authors: | , , , |
| Format: | eBook |
| Language: | English |
| Published: |
Cham, Switzerland :
Springer Nature,
[2019]
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| Series: | Springer series in materials science ;
v. 282. |
| Subjects: | |
| Online Access: | Connect to the full text of this electronic book |
Table of Contents:
- Intro; Preface; Contents; Contributors; 1 Microtruss Composites; 1.1 Introduction; 1.2 Example 1: Electrodeposition; 1.3 Example 2: Diffusion-Based Composites; 1.4 Summary; References; 2 Topological Interlocking Materials; 2.1 Introduction; 2.2 A Brief History of the Concept of Topological Interlocking Materials; 2.3 Mechanics of Topological Interlocking Materials; 2.3.1 Inverse Scale Effect; 2.3.2 Enhanced Fracture Toughness; 2.3.3 Tolerance to Missing Blocks; 2.3.4 Out-of-Plane Deformation of Topological Interlocking Assemblies
- 2.3.5 Modelling of Vibrations in Topological Interlocking Assemblies2.4 Responsive Materials Based on Topological Interlocking; 2.5 Assemblies of Modified Topologically Interlocked Blocks: Shape Variations, Soft Interlayers, Secondary Surface Profiles; 2.6 Sound Absorption; 2.7 Manufacturing of Topological Interlocking Materials; 2.8 Conclusion; References; 3 Architectured Materials with Inclusions Having Negative Poisson's Ratio or Negative Stiffness; 3.1 Introduction; 3.2 Negative Poisson's Ratio; 3.2.1 Structures Exhibiting the Effect of Negative Poisson's Ratio
- 3.2.2 Properties of Composites with Negative Poisson's Ratio Inclusions3.2.3 Discussion; 3.3 Negative Stiffness; 3.3.1 Structures Exhibiting the Effect of Negative Stiffness; 3.4 Matrix with Negative Stiffness Inclusions; 3.5 Discussion; 3.6 Conclusions; References; 4 Computational Homogenization of Architectured Materials; 4.1 Introduction; 4.2 Computational Homogenization for Linear Elasticity; 4.2.1 Constitutive Equations; 4.2.2 The Representative Volume Element; 4.2.3 Averaging Relations; 4.2.4 Boundary Conditions; 4.2.5 Hill-Mandel Condition
- 4.2.6 Effective Properties Versus Apparent Properties4.2.7 Computational Homogenization Using the Finite Element Method; 4.2.8 Case of Application: Periodic Auxetics; 4.3 Computational Homogenization for Elastoplasticity; 4.3.1 Plastic Anisotropy; 4.3.2 Macroscopic Modeling; 4.3.3 Simulation and Identification; 4.3.4 Conclusions; 4.4 Statistical Representative Volume Element Size for Computational Homogenization; 4.4.1 RVE Size Determination for Media with Finite Integral Range; 4.4.2 Generalization of the Statistical Approach to Microstructures with Non-finite Integral Range
- 4.4.3 Non-woven Architectured Materials4.4.4 Case of Application: RVE Size of Random Fibrous Media; 4.5 Conclusions and Outlook; References; 5 Design Methods for Architectured Materials; 5.1 Materials Selection and Architectured Materials; 5.1.1 Definition of an Architectured Material; 5.1.2 Materials Selection; 5.1.3 Why an Architectured Material?; 5.2 Methodological Study of Product Design; 5.2.1 Product Design Methods; 5.2.2 Design and Creativity Methods; 5.2.3 Strategy for a Toolbox; 5.3 Analysis of the Specifications; 5.3.1 Principal Component Analysis