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本法的主要思路是从初始峰值曲线与初始横道图出发，逐次迭代调整而得最优解。
The gist of this method lies in that, starting from initial peak value curve and initial horizontal bar graph, the optimal solution is found by way of successive iterations and modifications.
采用角度细分逐次迭代的有限元分析方法解决了特殊圆弧三角形部件应力和位移分布问题。
In this paper, the distribution of stress and displacement of the special arc triangle components is solved by using the Angle division iteration method of finite element analysis.
并将反褶积法的分层解释结果与逐次迭代法、逆矩阵法和平均含量法的解释结果作了对比。
The subdivision interpretation results by deconvolution are compared with those obtained by progressive substitution method, inverse matrix method and the commonly used average concentration method.
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