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MULTILAYER MODEL FORMULATION AND ANALYSIS OF RADAR BACKSCATTERING FROM SEA ICE
Author(s) -
Mohan Dass Albert,
Yu Jen Lee,
Hong Tat Ewe,
Hean-Teik Chuah
Publication year - 2012
Publication title -
electromagnetic waves
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.437
H-Index - 89
eISSN - 1559-8985
pISSN - 1070-4698
DOI - 10.2528/pier12020205
Subject(s) - sea ice , geology , remote sensing , radar , oceanography , environmental science , aerospace engineering , engineering
The Antarctic continent is an extremely suitable environ- ment for the application of remote sensing technology as it is one of the harshest places on earth. Satellite images of the terrain can be properly interpreted with thorough understanding of the microwave scattering process. The proper model development for backscatter- ing can be used to test the assumptions on the dominating scattering mechanisms. In this paper, the formulation and analysis of a multi- layer model used for sea ice terrain is presented. The multilayer model is extended from the previous single layer model developed based on the Radiative Transfer theory. The Radiative Transfer theory is chosen because of its simplicity and ability to incorporate multiple scattering efiects into the calculations. The propagation of energy in the medium is characterized by the extinction and phase matrices. The model also incorporates the Dense Medium Phase and Amplitude Correction Theory (DM-PACT) where it takes into account the close spacing ef- fect among scatterers. The air-snow interface, snow-sea ice interface and sea ice-ocean interface are modelled using the Integral Equation Method (IEM). The simulated backscattering coe-cients for co- and cross-polarization using the developed model for 1GHz and 10GHz are presented. In addition, the simulated backscattering coe-cients from the multilayer model were compared with the measurement results ob- tained from Coordinated Eastern Artic Experiment (CEAREX) (Gren- fell, 1992) and with the results obtained from the model developed by Saibun Tjuatja (based on the Matrix Doubling method) in 1992.

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