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On the Relationship Between the H-Tensor and the Concentration Tensor and Their Bounds

机译:H张力与浓度张量及其界线的关系

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摘要

For composite materials, two quantities that are useful for characterizing the contribution of inhomogeneities in a matrix material to the overall properties are (1) the individual H-tensor, H i , which describes the contribution of a single inhomogeneity and (2) the overall strain concentration tensor, which describes the relationship between the overall volumetric strain to the average strain of all of the inhomogeneities. In this paper, we develop a relationship expressing the overall H-tensor, ${mathcal{H}}$ , in terms of the overall strain concentration tensor. An important feature of the derivation is that it allows for rigorous upper and lower bounds on the overall H-tensor. In the special case that the inhomogeneities are all the same, with the same orientation, then ${mathcal{H} = {bf H}_i}$ , and the results derived for ${mathcal{H}}$ also hold for H i .
机译:对于复合材料,可用于表征基质材料中不均匀性对整体性能的贡献的两个量是(1)单个H张量H i ,它描述了单个不均匀性的贡献,和( 2)总应变浓度张量,它描述了总体积应变与所有不均匀性的平均应变之间的关系。在本文中,我们建立了一个以整体应变浓度张量表示整体H张量$ {mathcal {H}} $的关系。该推导的一个重要特征是,它允许对整个H张量进行严格的上限和下限。在不均匀性都相同且方向相同的特殊情况下,则$ {mathcal {H} = {bf H} _i} $,并且$ {mathcal {H}} $的结果也适用于H我

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