Size-dependent effective elastic constants of solids containing nano-inhomogeneities with interface stress

By Huiling Duan, Jianxiang Wang, Zhuping Huang, B. Karihaloo. 2005

759 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/e8fc51c722dd4ec62216cd3f95a2b5be656edb27

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In Materials Chemistry

1. Tungyang Chen
2. Jianxiang Wang
3. Huiling Duan
4. L. Sun
5. Z. P. Huang
6. Zhuping Huang
7. C. C. Yu
8. G. Dvorak

In Mechanics of Materials

1. L. Sun
2. Z. P. Huang
3. Tungyang Chen
4. Jianxiang Wang
5. Huiling Duan
6. Zhuping Huang
7. C. C. Yu
8. G. Dvorak

Citations in the corpus

• Size-dependent effective properties of a heterogeneous material with interface energy effect: from finite deformation theory to infinitesimal strain analysis (2007, methodology): “The difference between the present work and those of Sharma and Ganti [25] and Duan et al. [ 23 ] is that here, starting from the finite deformation theory proposed by Huang and Wang [13], we have derived the infinitesimal deformation approximations of the interface constitutive relation and the Lag”
• A scaling law for properties of nano-structured materials (2006, background): “…general heterogeneous nano-structured materials, the elasticity of an isotropic surface is characterized by two surface elastic constants ls and ms (Bottomley & Ogino 2001; Sharma et al. 2003; Duan et al. 2005a), giving rise to two intrinsic length scales llZl s/E and lmZms/E (Duan et al. 2005a,b).”
• Eshelby formalism for nano-inhomogeneities (2005, background): “Such a problem arises, for example, in the prediction of the effective moduli of heterogeneous materials (Duan et al. 2005a).”
• Curvature-dependent surface energy and implications for nanostructures (2011, background): “Several works then followed: studies on inclusions (Sharma et al., 2003; Sharma and Ganti, 2004; Duan et al., 2005a, 2005b; He and Li, 2006; Tian and Rajapakse, 2007; Mi and Kouris, 2007), thin films and nanoparticles (Streitz et al., 1994; Dingreville et al., 2005), computational schemes,…”
• Size-dependent elastic properties of unidirectional nano-composites with interface stresses (2007, methodology): “The material properties of the matrix are recorded from [11] for aluminium (Kf 1⁄4 75:2 GPa; mf 1⁄4 0:3Þ: Note that K is the isotropic bulk modulus and l is the shear modulus, which are related to Hill’s moduli by k 1⁄4 K þ l=3; l 1⁄4 p 1⁄4 m: The free surface properties were extracted from the exis”