Abstract
Scattering mechanism ambiguity, negative power problem, and complete utilisation of coherency matrix elements have been the major challenges of the model-based decomposition methods. In this study, the aforementioned issues are addressed simultaneously with an improved four-component decomposition method. In the proposed method, helix scattering power is obtained conventionally, while helix angle compensation is used parallelly for the pixels where helix scattering power is overestimated. In the next step, volume scattering power is determined through the eigen-decomposition approach. Both steps are performed by ensuring the positive semidefinite attribute of the coherency matrix after subtracting helix and volume scattering contributions. The next two scattering powers of surface and dihedral components are derived through the decomposition of the remainder rank-2 coherency matrix into two rank-1 matrices. The experimental validation of the proposed method is carried out on the urban environment of two Indian cities where one can easily find out the random streets distribution and unplanned population settlement. The experimental analyses on these dense and complex urban areas indicate that with the proposed decomposition methodology, non-negative scattering powers are obtained and scattering mechanism ambiguity is greatly suppressed.
Original language | English |
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Pages (from-to) | 619-627 |
Number of pages | 9 |
Journal | IET Radar, Sonar and Navigation |
Volume | 14 |
Issue number | 4 |
Early online date | 21 Feb 2020 |
DOIs | |
Publication status | Published - 21 Feb 2020 |
Externally published | Yes |
Keywords
- remote sensing by radar
- synthetic aperture radar
- matrix algebra
- radar polarimetry
- electromagnetic wave scattering
- radar imaging
- volume scattering contributions
- dihedral components
- remainder rank-2 coherency matrix
- decomposition methodology
- nonnegative scattering powers
- mechanism ambiguity
- four-component-based polarimetric synthetic aperture radar image decomposition
- negative power problem
- coherency matrix elements
- model-based decomposition methods
- four-component decomposition method
- helix scattering power
- helix angle compensation
- volume scattering power
- eigen-decomposition approach