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NON-ELEMENT MODELING OF DOMAINS WITH DEFECTS AND IDENTIFICATION OF THEIR SHAPE IN PROBLEMS DEFINED BY NAVIER-LAME EQUATION

机译:用Navier-Lame方程定义的问题中具有缺陷的Domain的非元素建模及其形状的标识

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摘要

The paper presents an original method to identify the shape of defects with smooth boundary in domains defined by Navier-Lame. For this purpose the previously obtained parametric integral equation system (PIES) was generalized. In the PIES the boundary shape is mathematically defined in the continuous way by means of Bezier, B-spline, etc. curves. In order to define it only small number of points from external and internal boundary of considered domain is posed. The identification of the smooth boundary is reduced to the identification of de Boor control points. Finally the solution of the problem is reduced to the solution of nonlinear system of algebraic equations. Coordinates of identified control points (which describe the shape of the defect) are obtained after solving the system of equations.
机译:本文提出了一种在Navier-Lame定义的域中识别具有平滑边界的缺陷形状的原始方法。为此,对先前获得的参数积分方程系统(PIES)进行了概括。在PIES中,边界形状通过Bezier,B样条曲线等以数学方式连续定义。为了定义它,仅考虑了所考虑域的外部和内部边界的少量点。平滑边界的识别被简化为de Boor控制点的识别。最后,将问题的解决方案简化为代数方程组的非线性系统。求解方程组后,即可获得已识别控制点的坐标(描述缺陷的形状)。

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