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A Novel Fix-Effective-LLL Algorithm Using Fast-Givens Rotations for MIMO System

机译:MIMO系统中基于快速旋转的固定有效LLL算法

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摘要

Effective Lenstra-Lenstra-Lovasz (E-LLL) is an effective lattice reduction algorithm in Multi-Input-Multi-Output (MIMO) system. Size reduction and columns swaps are performed for pairs of consecutive basis vectors in E-LLL algorithm. Also comparing to LLL algorithm, the concern of numerical stability of E-LLL is raised. However, the complexity of E-LLL algorithm is still very high. In this paper, we try to introduce some methods to reduce the complexity of E-LLL algorithm. Firstly, a novel Fix-Effective Lenstra-Lenstra-Lovasz (F-E-LLL) algorithm is proposed. By revising the iteration criterion, F-E-LLL algorithm has more chance to skip the size reduction and basis vector swapping procedure. Meanwhile, fast-Givens rotations are applied to E-LLL algorithm for improving the computation efficiency. The reduction of complexity is achieved by substantially reducing the number of multiplication operations. Simulation results show that using fast-Givens rotations can significantly reduce the times of floatingpoint operations (flops) and the whole algorithm complexity is also cut down.
机译:有效的Lenstra-Lenstra-Lovasz(E-LLL)是多输入多输出(MIMO)系统中的有效晶格约简算法。在E-LLL算法中,对成对的连续基向量执行大小减小和列交换。与LLL算法相比,还提出了E-LLL数值稳定性的问题。但是,E-LLL算法的复杂度仍然很高。在本文中,我们尝试介绍一些降低E-LLL算法复杂度的方法。首先,提出了一种新的固定有效的Lenstra-Lenstra-Lovasz(F-E-LLL)算法。通过修改迭代准则,F-E-LLL算法有更多机会跳过大小减小和基向量交换过程。同时,将快速给定旋转应用于E-LLL算法以提高计算效率。通过实质上减少乘法运算的数量来实现复杂度的降低。仿真结果表明,使用快速给定旋转可以显着减少浮点运算(触发器)的时间,并且还降低了整个算法的复杂性。

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