Extreme Specific Stiffness Through Interactive Cellular Networks in Bi-Level Micro-Topology Architected Metamaterials

被引:12
作者
Kundu, Diptiman [1 ]
Ghuku, Sushanta [1 ]
Naskar, Susmita [2 ]
Mukhopadhyay, Tanmoy [1 ]
机构
[1] Indian Inst Technol Kanpur, Dept Aerosp Engn, Kanpur 208016, India
[2] Univ Southampton, Fac Engn & Phys Sci, Southampton SO17 1BJ, Hampshire, England
关键词
auxetic metamaterials; bi-level topology-architected lattices; extreme specific stiffness; lattice materials; tunable elastic moduli; LATTICE METAMATERIALS; ELASTIC PROPERTIES; MODULATION; OPTIMIZATION; DESIGN; MODULI;
D O I
10.1002/adem.202201407
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Architected lattice materials, realized through artificial micro-structuring, have drawn tremendous attention lately due to their enhanced mechanical performances in multifunctional applications. However, the research area on the design of artificial microstructures for the modulation of mechanical properties is increasingly becoming saturated due to extensive investigations considering different possibilities of lattice geometry and beam-like network design. Thus, there exists a strong rationale for innovative design at a more elementary level. It can enhance and grow the microstructural space laterally for exploiting the potential of geometries and patterns in multiple length scales, and the mutual interactions thereof. A bi-level design is proposed, where besides having the architected cellular networks at an upper scale, the constituting beam-like members at a lower scale are further topology-engineered for most optimum material utilization. The coupled interaction of beam-level and lattice-level architectures can enhance the specific elastic properties to an extreme extent (up to approximate to 25 and 20 times, depending on normal and shear modes, respectively), leading to ultra-lightweight multifunctional materials for critical applications under static and dynamic environments.
引用
收藏
页数:14
相关论文
共 59 条
[1]   THEORETICAL APPROACH TO THE DEFORMATION OF HONEYCOMB BASED COMPOSITE-MATERIALS [J].
ABDELSAYED, FK ;
JONES, R ;
BURGESS, IW .
COMPOSITES, 1979, 10 (04) :209-214
[2]   Broadband dynamic elastic moduli of honeycomb lattice materials: A generalized analytical approach [J].
Adhikari, S. ;
Mukhopadhyay, T. ;
Liu, X. .
MECHANICS OF MATERIALS, 2021, 157
[3]   Level set topology and shape optimization by density methods using cut elements with length scale control [J].
Andreasen, Casper Schousboe ;
Elingaard, Martin Ohrt ;
Aage, Niels .
STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2020, 62 (02) :685-707
[4]   Efficient topology optimization in MATLAB using 88 lines of code [J].
Andreassen, Erik ;
Clausen, Anders ;
Schevenels, Mattias ;
Lazarov, Boyan S. ;
Sigmund, Ole .
STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2011, 43 (01) :1-16
[5]   Coupled finite-element/topology optimization of continua using the Newton-Raphson method [J].
Areias, P. ;
Rodrigues, H. C. ;
Rabczuk, T. .
EUROPEAN JOURNAL OF MECHANICS A-SOLIDS, 2021, 85
[6]  
Bendsoe Martin P., 1995, Optimization of structural topology, shape, and material, V414
[7]  
Bendsoe MP., 2003, Topology Optimization: Theory Methods and Applications, DOI 10.1007/978-3-662-05086-6
[8]   Topology optimization of non-linear elastic structures and compliant mechanisms [J].
Bruns, TE ;
Tortorelli, DA .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2001, 190 (26-27) :3443-3459
[9]   Size-dependent dynamic characteristics of graphene based multi-layer nano hetero-structures [J].
Chandra, Y. ;
Mukhopadhyay, T. ;
Adhikari, S. ;
Figiel, L. .
NANOTECHNOLOGY, 2020, 31 (14)
[10]  
Chen X., 2018, Finite Element Modeling and Simulation with ANSYS Workbench, V2nd, P471, DOI DOI 10.1201/9781351045872