多段正弦信号频谱融合法(简称"原融合算法")是提高低信噪比条件下正弦信号频率估计精度的一条有效途径,具有重要研究意义和应用价值。为满足雷达、声纳、电子对抗等实时性要求较高的频率估计应用需求,提出多段正弦信号快速频...多段正弦信号频谱融合法(简称"原融合算法")是提高低信噪比条件下正弦信号频率估计精度的一条有效途径,具有重要研究意义和应用价值。为满足雷达、声纳、电子对抗等实时性要求较高的频率估计应用需求,提出多段正弦信号快速频谱融合算法。该方法通过设计离散时间傅里叶变换(Discrete Time Fourier Transform,DTFT)快速算法、降维处理加权融合频谱矩阵和1/3主瓣相关性分析处理等措施来降低算法计算量,提高实时性。重点对上述三项措施的原理进行了阐述与分析。计算量对比和仿真实验表明,多段正弦信号快速频谱融合算法在精度损失极小的前提下,能够大幅降低计算量;在信噪比极低的情况下(SNR≤-13 dB),其性能略优于原融合算法。展开更多
Abstract： In order to gain a better performance and reduce the computational complexity of the filter design in the underwater acoustic single car rier system, a new Iterative Block DFE （IBDFE） is proposed, which o...Abstract： In order to gain a better performance and reduce the computational complexity of the filter design in the underwater acoustic single car rier system, a new Iterative Block DFE （IBDFE） is proposed, which operates iteratively on blocks of the received signal, and fully implements its filtering operations by Discrete Fourier Trans forms （DFTs）. Two design methods are consid ered for IBDFE： one is HDIBDFE, and the oth er is SDIBDFE. In this paper, the first one is a dopted. In this scheme,展开更多
A scheme for implementing discrete quantum Fourier transform is proposed via quantum dots embedded in a microcavity, and then some of its applications are investigated, i.e., Deutsch 3ozsa. algorithm and Shor＇s quant...A scheme for implementing discrete quantum Fourier transform is proposed via quantum dots embedded in a microcavity, and then some of its applications are investigated, i.e., Deutsch 3ozsa. algorithm and Shor＇s quantum factoring. In particular, the detailed process of implementing one^qubit Deutsch Jozsa algorithm and the factorization of N = 15 are given. The microcavity mode is only virtually excited in the whole interaction, so the effective decoherent has slight effect on the current scheme. These schemes would be an important step to fabricate a solid quantum computer.展开更多
文摘多段正弦信号频谱融合法(简称"原融合算法")是提高低信噪比条件下正弦信号频率估计精度的一条有效途径,具有重要研究意义和应用价值。为满足雷达、声纳、电子对抗等实时性要求较高的频率估计应用需求,提出多段正弦信号快速频谱融合算法。该方法通过设计离散时间傅里叶变换(Discrete Time Fourier Transform,DTFT)快速算法、降维处理加权融合频谱矩阵和1/3主瓣相关性分析处理等措施来降低算法计算量,提高实时性。重点对上述三项措施的原理进行了阐述与分析。计算量对比和仿真实验表明,多段正弦信号快速频谱融合算法在精度损失极小的前提下,能够大幅降低计算量;在信噪比极低的情况下(SNR≤-13 dB),其性能略优于原融合算法。
基金the Fundamental Research Funds for the Central Universities of China，the Natural Science Foundation of Fujian Province of China
文摘Abstract： In order to gain a better performance and reduce the computational complexity of the filter design in the underwater acoustic single car rier system, a new Iterative Block DFE （IBDFE） is proposed, which operates iteratively on blocks of the received signal, and fully implements its filtering operations by Discrete Fourier Trans forms （DFTs）. Two design methods are consid ered for IBDFE： one is HDIBDFE, and the oth er is SDIBDFE. In this paper, the first one is a dopted. In this scheme,
基金Supported by National Natural Science Foundation of China (NSFC) under Grant Nos.60678022 and 10704001the Specialized Research Fund for the Doctoral Program of Higher Education under Grant No.20060357008+1 种基金Anhui Provincial Natural Science Foundation under Grant No.070412060the Program of the Education Department of Anhui Province under Grant Nos.KJ2008A28ZC,KJ2008B83ZC,KJ2008B265,and 2009A048Z
文摘A scheme for implementing discrete quantum Fourier transform is proposed via quantum dots embedded in a microcavity, and then some of its applications are investigated, i.e., Deutsch 3ozsa. algorithm and Shor＇s quantum factoring. In particular, the detailed process of implementing one^qubit Deutsch Jozsa algorithm and the factorization of N = 15 are given. The microcavity mode is only virtually excited in the whole interaction, so the effective decoherent has slight effect on the current scheme. These schemes would be an important step to fabricate a solid quantum computer.
