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A study of corrosion related electromagnetic signatures of marine vessels using a BEM

机译:使用BEM的海洋船舶腐蚀相关电磁特征研究

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Modelling the corrosion of marine vessels is a semi-infinite domain problem, with a large continuous volume. The BEM is the most suitable numerical method for calculating the electric potential and its normal derivative on the boundary from Laplace's Equation. With these known, it is possible to calculate the electric and magnetic fields due to corrosion, providing an insight into the level of corrosion protection provided and the detectability of the vessel to underwater threats. An innovative method has been developed for integrating the fundamental solution using triangular elements. This consists of performing the integrals by forming polynomials in which the variables are the moments of the element. By extracting the dimensions from the calculations of the moments, they can be calculated using normalised moments which depend solely on a 'shape' parameter. These normalised moments may be expressed as polynomials in this shape parameter where the coefficients are independent of the size or shape of the element. These coefficients can be calculated once and then referred to when required. Hence the integrals can be evaluated by forming polynomials where the coefficients are pre-calculated and the variable is a simple shape parameter. By limiting the polynomials to the order of twenty, the integral calculations have been shown to be accurate to six decimal places. This method has been used to model a ship pf 50,000 tonne displacement. The resulting BEM equations are solved using a point successive over-relaxation method and calculations have been performed to investigate the convergence of this algorithm. Emphasis on realistic polarisation data and comparison to experimental data is subject to further development.
机译:模拟海洋血管的腐蚀是一个半无限域问题,连续体积大。 BEM是最合适的数值方法,用于计算Laplace等式的边界上的电位及其正常衍生物。通过这些已知,可以根据腐蚀计算电动和磁场,提供对所提供的腐蚀保护水平的洞察,并且船只对水下威胁的可检测性。已经开发了一种创新的方法,用于使用三角形元素整合基本解决方案。这包括通过形成多项式来执行积分,其中变量是元素的时刻。通过从瞬间的计算中提取尺寸,可以使用基于“形状”参数的归一化力矩来计算它们。这些归一化力矩可以表示为该形状参数中的多项式,其中系数与元件的尺寸或形状无关。这些系数可以计算一次,然后在需要时参考。因此,可以通过在预先计算系数并且变量是简单的形状参数来通过形成多项式来评估积分。通过将多项式限制为二十大的顺序,已经显示了整体计算将准确到六个小数位。该方法已用于模拟50,000吨位的船舶PF。通过连续的过度放松方法解决了所得到的BEM方程,并进行了计算以研究该算法的收敛。强调现实的极化数据和与实验数据的比较受进一步的发展。

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