Titlebook: Direct and Inverse Methods in Radar Polarimetry; Wolfgang-M. Boerner,Hans Brand,Frédéric A. Molinet Book 1992 Springer Science+Business Me

Madison

书目名称Direct and Inverse Methods in Radar Polarimetry影响因子(影响力)




书目名称Direct and Inverse Methods in Radar Polarimetry影响因子(影响力)学科排名




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书目名称Direct and Inverse Methods in Radar Polarimetry网络公开度学科排名




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书目名称Direct and Inverse Methods in Radar Polarimetry被引频次学科排名




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书目名称Direct and Inverse Methods in Radar Polarimetry读者反馈学科排名

拱形大桥

啤酒

Intersect

Applying the Polarization Selection Techniques to Meteorologic and Oceanographic Radar Remote Sensin results are formulated in radar identification of hail by means of polarimeters which permit, besides the radar reflectivity, to measure the depolarization ratio in the linear basis. Next, the effectiveness of different techniques of polarization modulation aimed at retrieving the necessary physica

事与愿违

Comparison of Fundamental Approaches to Radar Polarimetryquations and transformation rules has been presented. Special attention is given to the problem of transformation of non-depolarizing bistatic radar scattering and Mueller propagation matrices by choosing their characteristic polarization bases. Inversion, rotation and Lorentz transformation of pola

Petechiae

Basic Concepts of Radar Polarimetryer to introduce the polarization state formulations of electromagnetic waves in the frequency domain, including the Jones and the Stokes vector formalism and its presentation on the Poincaré sphere and on relevant map projections. In a next step, the scattering matrices [S] and [M] are given togethe

Petechiae

An Alternative Approach to Foundations of Radar Polarimetryd phase vectors and in four-dimensional real space of Stokes polarization four-vectors, simultaneously. Polarization and phase vectors, having Cayley-Klein rotation parameters as their components, are represented by Argand phasors tangent to the Poincare sphere in their polarization points. Two such

语言学

Uniqueness of Target Decomposition Theorems in Radar Polarimetryer we show, by using a coherency matrix approach, that there is no target dichotomy and subsequently only one unique target decomposition. We illustrate its usefulness by giving two examples; the scattering of light by small anisotropic particles and rough surface scattering under physical optics.

匍匐前进

Determination of the Characteristic Polarization States of the Radar Target Scattering Matrix [S(AB)es, given complete coherent backscattering scattering matrix data sets at one frequency and for one target aspect angle. First, the Jones vector formalism for the coherent monostatic case, together with Sinclair’s backscattering matrix [S(AB)] for the general polarization basis (AB) are introduced.

finale

Optimal Polarization States Determination of the Stokes Reflection Matrices , for the Coherent Case, terms of a partially polarized wave treatment for the monostatic reciprocal and non-reciprocal cases. In order to compare our results with previous coherent treatments of optimizing the corresponding 2x2 Sinclair matrix [S], first the vector formalism for the coherent case is introduced. The cohere