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Properties of integral operators and solutions for complex variable boundary integral equation in plane elasticity for multiply connected regions

机译:多重连接区域平面弹性中积分算子的性质和复变边界积分方程的解

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This paper studies properties of integral operators and solutions for CVBIE (complex variable boundary integral equation) in plane elasticity for multiply connected regions. Four cases for considered regions are studied. For the individual case, we study (a) the domain field equality, (b) the null field BIE and (c) the usual CVBIE. Properties of integral operators or the kernels are studied in detail, which is based on the properties of Cauchy type integral. The Neumann problem is considered. It is shown that for finite region cases (Sections 2 and 3) the CVBIE allow three modes of rigid motion along contours under the traction free condition. In addition, for infinite region cases (Sections 4 and 5) the CVBIE does not allow three modes of rigid motion.
机译:本文研究了多重连接区域的平面弹性中积分算子的性质和CVBIE(复杂变量边界积分方程)的解。研究了所考虑区域的四种情况。对于个别情况,我们研究(a)域字段相等性,(b)空字段BIE和(c)通常的CVBIE。基于柯西型积分的性质,详细研究了积分算子或核的性质。考虑了诺伊曼问题。结果表明,对于有限区域情况(第2和第3节),CVBIE在无牵引力的情况下允许沿着轮廓的三种刚性运动模式。此外,对于无限区域情况(第4和第5节),CVBIE不允许三种刚性运动模式。

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