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首页> 外文期刊>Finite Elements in Analysis and Design >The influence of interpolation errors on finite-element calculations involving stress-curvature proportionalities
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The influence of interpolation errors on finite-element calculations involving stress-curvature proportionalities

机译:插值误差对涉及应力-曲率比例的有限元计算的影响

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摘要

The presence of non-linear axial gradients of pressure/temperature in a finite-element model can invoke an often overlooked proportionality between the resulting curvature and bending stresses. Because these stresses can be significant, the use of polynomials and cubic-splines to interpolate any gradients to a finite-element mesh must be carefully weighed against their tendency to undulate through the data. As shown for a test case involving an interpolated pressure-distribution with artificially induced errors, the resulting polynomial oscillation can indeed induce significant variations of both sign and magnitude in the finite-element calculations. In contrast, a constrained B-spline with smoothing provided more reasonable stress predictions.
机译:有限元模型中压力/温度的非线性轴向梯度的存在可能会导致经常忽略的结果曲率和弯曲应力之间的比例关系。由于这些应力可能很大,因此必须仔细权衡使用多项式和三次样条将任意梯度插值到有限元网格的重要性,以防止它们在数据中波动的趋势。如图所示,对于一个包含有人为引起的误差的内插压力分布的测试案例,所产生的多项式振荡确实可以在有限元计算中引起符号和幅度的明显变化。相反,受约束的B样条曲线具有平滑性,可以提供更合理的应力预测。

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