王海清, 宋执环, 李平. 重构高频采样数据的小波多尺度逼近方法[J]. 信息与控制, 2000, 29(4): 315-319,324.
引用本文: 王海清, 宋执环, 李平. 重构高频采样数据的小波多尺度逼近方法[J]. 信息与控制, 2000, 29(4): 315-319,324.
WANG Hai-qing, SONG Zhi-huan, Li. RECONSTRUCTION OF HIGH SAMPLE RATE DATA BASED ON WAVELET MULTIRESOLUTION APPROXIMATION[J]. INFORMATION AND CONTROL, 2000, 29(4): 315-319,324.
Citation: WANG Hai-qing, SONG Zhi-huan, Li. RECONSTRUCTION OF HIGH SAMPLE RATE DATA BASED ON WAVELET MULTIRESOLUTION APPROXIMATION[J]. INFORMATION AND CONTROL, 2000, 29(4): 315-319,324.

重构高频采样数据的小波多尺度逼近方法

RECONSTRUCTION OF HIGH SAMPLE RATE DATA BASED ON WAVELET MULTIRESOLUTION APPROXIMATION

  • 摘要: :针对工业过程中存在的高频采样数据重构问题,本文提出了一种基于小波多尺度分析理论的误差递阶补偿算法.首先对含有噪声的低频采样数据在时频域进行滤波,然后利用该逼近算法实现高频采样数据的重构,并给出了算法的精度分析.此算法具有能克服噪声影响、重构精度高和物理意义明确的特点.

     

    Abstract: Reconstruction of high sample-rate industry process data is important for multi-rate control and identification problem. In this paper, a hierarchical error-compensation algorithm is presented to treat data reconstruction issues based on wavelet multiresolution analysis theory. The low sample-rate data contaminat-ed by noises is first filtered in the time-frequency domain, then the proposed algorithm is used to reconstruct it to a new high sample-rate signal. Reconstruction errors are given and analysis results are justified. This algorithm has the advantages of noise-free, high reconstruction accuracy and explicit physical background. Simulation examples are given to illustrate the proposed algorithm.

     

/

返回文章
返回