Prediction of the overall moduli of layered silicate-reinforced nanocomposites—part I: basic theory and formulas
By Jianxiang Wang, R. Pyrz. 2004
153 citations recorded by the source corpus.
Subfields: Building and Construction, Mechanics of Materials, Polymers and Plastics
View Paper: https://www.semanticscholar.org/paper/e13b1fd7e74673419c1c8d8c8e90c9c5d71a7ce7
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In Building and Construction
In Mechanics of Materials
In Polymers and Plastics
Citations in the corpus
- Static and dynamic of carbon nanotube reinforced functionally graded cylindrical panels (2014, background): “Since the effective material properties of CNT-reinforced materials are sensitive to the structure of CNTs [19–22], several micromechanical models have been proposed to predict the effective material properties of CNT-reinforced nanocomposites, such as Eshelby–Mori–Tanaka scheme [9,23,24] and the ex”
- Characterizing and Modeling Mechanical Properties of Nanocomposites-Review and Evaluation (2010, background): “Wang and Pyrz [94] further gave the closed and concise formulas for the overall bulk modulus and shear modulus as follows:”
- Dynamic stability analysis of carbon nanotube-reinforced functionally graded cylindrical panels using the element-free kp-Ritz method (2014, background): “It has bee well described that the structure of CNTs can significantly affect the effective material properties of CNT-reinforced materials [23–26]; several micromechanical models have been proposed to estimate the effective material properties of the resulting nanocomposites, such as Eshelby–Mori–T”
- Free vibration analysis of functionally graded carbon nanotube-reinforced composite plates using the element-free kp-Ritz method in thermal environment (2013, methodology): “34 nm, Han and Elliott [49] obtained a low value of modulus for (10,10) SWCNTs E 11 1⁄4 600 GPa; E CNT 22 1⁄4 10 GPa;G CNT 12 1⁄4 17:2 GPa .”
- Prediction of Effective Moduli of Carbon Nanotube-Reinforced Composites with Waviness and Debonding (2009, methodology): “In particular, it has been widely recognized that for stiff inclusions, the Mori–Tanaka method can give fairly accurate prediction for low volume fractions of the inclusions [27].”