Fixed point pipelined architecture for QR decomposition

G. Prabhu, J. Sheeba Rani
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引用次数: 6

Abstract

Matrix inversion is an essential step in solving least squares problems and finds application in various communication systems and signal processing applications. A direct matrix inversion involves high computational complexity and hence it is performed using various decomposition techniques like Cholesky decomposition, QR decomposition (QRD), LDL decomposition. In this paper, fixed point architecture for QR decomposition based on Givens rotation algorithm is implemented using 2D systolic array architecture and LUT based Newton-Raphson method. The proposed architecture is implemented for 4×4 real matrices on 2 different platforms: Xilinx XC5VLX110T and XC6VLX240T.
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QR分解的定点流水线结构
矩阵反演是求解最小二乘问题的重要步骤,在各种通信系统和信号处理中都有应用。直接矩阵反演涉及高计算复杂度,因此使用各种分解技术,如Cholesky分解、QR分解(QRD)、LDL分解来执行。本文采用二维收缩阵列结构和基于LUT的Newton-Raphson方法,实现了基于Givens旋转算法的QR分解不动点结构。提出的架构在两个不同的平台上实现了4×4真实矩阵:Xilinx XC5VLX110T和XC6VLX240T。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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