C.W. Zhu , W. Kaddouri , T. Kanit , Q. Jiang , S. Ounaies
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引用次数: 0
Abstract
In this paper, a two–phase composite material consisting of negative Poisson's ratio elastic material is considered. The effective elastic properties (bulk modulus, shear modulus and Poisson's ratio) of two–dimensional heterogeneous materials are estimated by the finite element numerical homogenization technique. To this end, three constructs were used to investigate the effect of auxetic behavior on effective properties. The matrix of the first structure has auxetic behavior, Negative Poisson's Ratio NPR, the circular inclusions are elastic with Positive Poisson's Ratio PPR. The inclusions of another structure are circular auxetic material, the matrix is elastic material. The last case is that both matrix and inclusions possess auxetic property. And taking into account five different volume fractions from each case. The concept of Representative Volume Element RVE is introduced, in which the homogenization numerical simulation based on finite element is carried out. The effectiveness of numerical calculation is verified by applying two boundary, periodic boundary conditions and kinematic uniform boundary conditions. We demonstrate that by mixing auxetic and non–auxetic phases into composites, it is possible to preserve some of the unique properties of auxetic materials while enhancing the unique properties of traditional single–phase materials. The strengthening effect is controlled by Poisson's ratio of each phase, elastic modulus, and shape of inclusions. Studying the strengthening effect of composite auxetic materials can provide a reference for designing composite materials with new properties.
期刊介绍:
Mechanics Research Communications publishes, as rapidly as possible, peer-reviewed manuscripts of high standards but restricted length. It aims to provide:
• a fast means of communication
• an exchange of ideas among workers in mechanics
• an effective method of bringing new results quickly to the public
• an informal vehicle for the discussion
• of ideas that may still be in the formative stages
The field of Mechanics will be understood to encompass the behavior of continua, fluids, solids, particles and their mixtures. Submissions must contain a strong, novel contribution to the field of mechanics, and ideally should be focused on current issues in the field involving theoretical, experimental and/or applied research, preferably within the broad expertise encompassed by the Board of Associate Editors. Deviations from these areas should be discussed in advance with the Editor-in-Chief.