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Application of a Frequency Domain Processing Technique to the Simultaneous Equations Method

机译:频域处理技术在联立方程法中的应用

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摘要

This paper presents a frequency domain simultaneous equations method capable of automatically recovering noise reduction effect degraded by secondary path changes. The simultaneous equations method has been studied, first in time domain. Accordingly to the study, in the time domain, the simultaneous equations method requires an additional filter and a system identification circuit used for transforming the solution of the simultaneous equations into the coefficients of noise control filter, which increase the processing cost. To reduce the processing cost, this paper studies on the application of a frequency domain processing technique, the cross spectrum method, to the simultaneous equations method. By directly applying the equation defining the cross spectrum method to the solution, the additional filter becomes unnecessary. In addition, the system identification circuit is replaced with the inverse Fourier transform. Thereby, the processing cost drastically decreases. This paper also presents simulation results to confirm that the proposed method can automatically recover the noise reduction effect degraded by a path change and provides much higher convergence speed than that of the filtered-x NLMS algorithm with the perfectly modeled secondary path filter.
机译:该文提出了一种频域联立方程方法,该方法能够自动恢复因次级路径变化而降低的降噪效果。联立方程法首先在时域中得到了研究。因此,在时域中,联立方程组方法需要额外的滤波器和系统识别电路,用于将联立方程组的解转换为噪声控制滤波器的系数,这增加了处理成本。为了降低处理成本,本文研究了频域处理技术交叉频谱法在联立方程法中的应用。通过将定义交叉谱法的方程直接应用于求解,就不需要额外的滤波器了。此外,系统识别电路被逆傅里叶变换所取代。因此,加工成本大大降低。该文还给出了仿真结果,证实了所提方法能够自动恢复因路径变化而降低的降噪效果,并且比具有完美建模的二次路径滤波器的滤波xNLMS算法具有更高的收敛速度。

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