数学
双线性插值
阈值
二次增长
反问题
反向
集合(抽象数据类型)
算法
二次方程
数学优化
基本追求
趋同(经济学)
应用数学
作者
Zixin Deng,Zhenghai Huang,Yun-Bin Zhao
标识
DOI:10.1088/1361-6420/ae3740
摘要
Abstract In this paper, we propose two Levenberg–Marquardt methods merged with hard thresholding pursuits for solving sparse bilinear inverse problems. Our second method is an improvement of the first one by incorporating a novel support set refinement step. Under suitable assumptions, we show that the proposed methods are globally and locally quadratically convergent to an optimal solution of the underlying problem. The efficiency of the algorithms is demonstrated through numerical experiments on randomly generated problems which indicate the superior performance of the proposed methods compared to several existing methods.
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