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Improving the signal subtle feature extraction performance based on dual improved fractal box dimension eigenvectors
Xiang Chen1, Jingchao Li2, Hui Han1
1State Key Laboratory of Complex Electromagnetic Environment Effects on Electronics and Information System (CEMEE), Luoyang, Henan 471003, People's Republic of China.
A new dual improved fractal box-counting dimension algorithm enhances radiation source signal recognition by extracting subtle features. This method improves upon traditional algorithms for better signal distribution analysis and real-time performance.
Area of Science:
- Signal Processing
- Fractal Geometry
- Data Analysis
Background:
- Traditional fractal box-counting dimension algorithms struggle with subtle feature extraction in radiation source signals.
- Limitations in existing methods necessitate advanced techniques for accurate signal analysis.
Purpose of the Study:
- To propose a dual improved generalized fractal box-counting dimension eigenvector algorithm for enhanced radiation source signal recognition.
- To overcome the limitations of traditional methods in capturing subtle signal characteristics.
Main Methods:
- Signal preprocessing and Hilbert transform to obtain instantaneous amplitude.
- Extraction of improved fractal box-counting dimension for both instantaneous amplitude and original signal as dual eigenvectors.
- Utilizing grey relation algorithm for radiation source signal recognition with multi-dimensional eigenvectors.
Main Results:
- The proposed dual improved algorithm demonstrates superior extraction of subtle signal distribution characteristics compared to traditional and single improved methods.
- Experimental results indicate a better recognition effect for radiation source signals.
- The algorithm exhibits good real-time performance.
Conclusions:
- The dual improved generalized fractal box-counting dimension eigenvector algorithm effectively captures subtle signal features.
- This advanced algorithm offers improved accuracy and efficiency in radiation source signal recognition.
- The method provides a robust solution for analyzing complex signal distributions.
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