A Laminated Beam Model for the Effective Tensile and Bending Elastic Moduli of Nanowires

被引:0
|
作者
Yuan Q. [1 ]
He Q. [1 ]
机构
[1] School of Architectural and Civil Engineering, Xihua University, Hongguang Town, Chengdu
关键词
Nanowires;
D O I
10.1155/2023/7685458
中图分类号
学科分类号
摘要
Surface elasticity has a strong influence on the size-dependent mechanical properties of nanowires (NWs). In this work, a laminated beam model is used to predict the effective tensile and bending moduli of a NW. The surface layer is assumed to have a definite thickness and different elastic moduli from the bulk layer. The effective moduli of the NW are expressed as a function of surface thickness and surface constant. The theoretical predictions for stiffening and softening effects are in good agreement with experimental results. High surface elasticity increases the bending modulus more than the tensile modulus. Low surface elasticity decreases the bending modulus more than the tensile modulus. Surface thickness has a considerable influence on the effective modulus of NW and amplifies stiffening and softening effects. © 2023 Quan Yuan and Qian He.
引用
收藏
相关论文
共 50 条
  • [21] Bending solutions for inhomogeneous and laminated elastic plates
    England, A. H.
    JOURNAL OF ELASTICITY, 2006, 82 (02) : 129 - 173
  • [22] Effective elastic moduli of ceramics with pores
    Wang, FH
    Gou, WX
    Zheng, XL
    Lu, MX
    JOURNAL OF MATERIALS SCIENCE & TECHNOLOGY, 1998, 14 (03) : 286 - 288
  • [23] On a spring-network model and effective elastic moduli of granular materials
    Alzebdeh, K.
    Ostoja-Starzewski, M.
    Journal of Applied Mechanics, Transactions ASME, 1999, 66 (01): : 172 - 180
  • [24] Theoretical model of effective elastic moduli of composites considering the inclusion features
    Liu, Xuqian
    Wu, Zhangyu
    Chen, Shuohui
    MATERIALS & DESIGN, 2025, 253
  • [25] EFFECTIVE ELASTIC MODULI OF POLYCRYSTALLINE TIN
    VOLD, CL
    GLICKSMA.ME
    KAMMER, EW
    CARDINAL, LC
    REPORT OF NRL PROGRESS, 1971, (NMAY): : 28 - &
  • [26] Effective elastic moduli of syntactic foams
    Marur, PR
    MATERIALS LETTERS, 2005, 59 (14-15) : 1954 - 1957
  • [27] Effective elastic moduli of ceramics with pores
    Wang, Fenghui
    Gou, Wenxuan
    Zheng, Xiulin
    Lu, Minxu
    Journal of Materials Science and Technology, 1998, 14 (03): : 286 - 288
  • [28] On a spring-network model and effective elastic moduli of granular materials
    Alzebdeh, K
    Ostoja-Starzewski, M
    JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1999, 66 (01): : 172 - 180
  • [29] A refined model for the effective in-plane elastic moduli of hexagonal honeycombs
    Balawi, S.
    Abot, J. L.
    COMPOSITE STRUCTURES, 2008, 84 (02) : 147 - 158
  • [30] EFFECTIVE MODULI FOR AN ELASTIC ARCH.
    Lutoborski, Adam
    Telega, Jozef Joachim
    Bulletin de l'Academie Polonaise des Sciences. Serie des Sciences Techniques, 1982, 30 (3-4): : 165 - 170