斐波纳契数
微观结构
壳体(结构)
几何学
曲面(拓扑)
材料科学
芯(光纤)
压力(语言学)
应变能
黄金分割率
结晶学
凝聚态物理
复合材料
物理
组合数学
数学
化学
有限元法
热力学
哲学
语言学
作者
Chaorong Li,Xiaona Zhang,Zexian Cao
出处
期刊:Science
[American Association for the Advancement of Science]
日期:2005-08-04
卷期号:309 (5736): 909-911
被引量:108
标识
DOI:10.1126/science.1113412
摘要
Fibonacci number patterns and triangular patterns with intrinsic defects occur frequently on nonplanar surfaces in nature, particularly in plants. By controlling the geometry and the stress upon cooling, these patterns can be reproduced on the surface of microstructures about 10 micrometers in diameter. Spherules of the Ag core/SiOx shell structure, possessing markedly uniform size and shape, self-assembled into the Fibonacci number patterns (5 by 8 and 13 by 21) or the triangular pattern, depending on the geometry of the primary supporting surface. Under proper geometrical constraints, the patterns developed through self-assembly in order to minimize the total strain energy. This demonstrates that highly ordered microstructures can be prepared simultaneously across large areas by stress engineering.
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