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The Mathematical Theory of Thick and Thin Elastic Rectangular Disks in the States of Plane Stress and Plane Strain

机译:厚薄弹性矩形盘在平面应力和平面应变状态下的数学理论

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摘要

The mathematical theory of thick and thin elastic rectangular disks in the states of plane stress and plane strain is derived from the three- and two? dimensional theories of elasticity. By verifying the three-dimensional strain-displacement relations it is found that the exact state of plane stress in two-dimensional problems of elasticity for thin disks exists only when either Poisson’s ratio=o or the area dilatation=a constant,and does not exist except under these conditions. Two kinds of the exact stress strain relations of thin disks in the state of plane stress are derived from the conditions. The Exact displacement equilibrium equations of thick and thin disks in three- and two-dimensional problems are stated.The solutions of the displacement equilibrium equations and the stress-strain relations of thick and thin disks in the slates of plane stress and plane strain are given.
机译:厚弹性矩形盘和薄弹性矩形盘在平面应力和平面应变状态下的数学理论是从三和二推导的。尺寸弹性理论。通过验证三维应变-位移关系,发现薄盘二维弹性问题中平面应力的精确状态仅在泊松比= o或面积膨胀=常数的条件下存在,并且不存在。在这些条件下除外。从这些条件可以得出薄盘在平面应力状态下的两种精确的应力应变关系。给出了厚薄盘在三维和二维问题上的精确位移平衡方程。给出了平面平衡和平面应变状态下厚盘和薄盘的位移平衡方程的解和应力-应变关系。 。

著录项

  • 作者

    奥村 勇; I. Okumura;

  • 作者单位
  • 年度 2002
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  • 原文格式 PDF
  • 正文语种 ja
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