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A Method of Solution for a Large-sized Least-squares Problem with a Block-diagonal Jacobian

机译:块对角雅可比矩阵的最小二乘问题的一种求解方法

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An efficient method of solution is presented for solving a large-sized least-squares problem with a blockdiagonal Jacobian. The method is based on the QR decomposition accompanied with a technique called sequential accumulation and is able to solve a problem with thousands of unknowns on a personal computer. As a numerical example, the least-squares problem that appears in the numerical analysis of diffraction by a layered dielectric grating is solved. Comparison with a conventional QR method in storage requirement and in computation time shows the effectiveness of the present method.
机译:提出了一种有效的解决方法,用于解决带有对角雅可比矩阵的大型最小二乘问题。该方法基于QR分解以及称为顺序累加的技术,并且能够解决个人计算机上成千上万个未知数的问题。作为数值示例,解决了在层状介质光栅的衍射数值分析中出现的最小二乘问题。与常规QR方法在存储需求和计算时间上的比较显示了本方法的有效性。

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