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Modified Method for the Solution of Dual Trigonometric Series Relations

机译:求解对偶三角级数关系的改进方法

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abstract_textpTwo basic dual trigonometric series relations involving a countable infinite number of unknowns are considered for the determination of the unknowns. The numerical values of the unknowns are determined with the help of the methods of algebraic least-squares approximation and singular value decomposition. The dual trigonometric series and the corresponding functions are compared with the existing results. The errors are also computed to show the efficiency of these methods. The study indicates that the method of algebraic least squares is more straightforward, simpler and computationally more efficient as compared to the available methods./p/abstract_text
机译:在确定未知数时,考虑了两个基本的对偶三角级数关系,涉及可数的无限个未知数。未知数的数值是借助代数最小二乘近似和奇异值分解方法确定的。将双三角级数及其对应函数与现有结果进行了比较。还计算了误差以显示这些方法的效率。研究表明,与现有方法相比,代数最小二乘法更直接、更简单、计算效率更高。

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