Accuracy of Phase-Based Algorithms for the Estimation of the Specific Differential Phase Shift Using Simulated Polarimetric Weather Radar Data
The specific differential phase shift on propagation K dp is widely employed in the study of precipitation, although little is known about the effective accuracy of its estimates. The aim of this letter is to analyze the quality of K dp estimates, using realistic simulated fields of drop size distri...
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| Published in | IEEE geoscience and remote sensing letters Vol. 11; no. 4; pp. 763 - 767 |
|---|---|
| Main Authors | , , |
| Format | Journal Article |
| Language | English |
| Published |
Piscataway
IEEE
01.04.2014
The Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
| Subjects | |
| Online Access | Get full text |
| ISSN | 1545-598X 1558-0571 1558-0571 |
| DOI | 10.1109/LGRS.2013.2278620 |
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| Abstract | The specific differential phase shift on propagation K dp is widely employed in the study of precipitation, although little is known about the effective accuracy of its estimates. The aim of this letter is to analyze the quality of K dp estimates, using realistic simulated fields of drop size distributions. Two classical and one recently proposed estimation algorithms are tested, which are chosen among the algorithms that use the measured and noisy total differential phase shift Ψ dp as their main input. A data set of six simulated rain events, from which polarimetric radar variables can be derived, is employed in this letter. The mean normalized absolute error in the estimation of K dp at the radar resolution volume scale ranges from 27% to 30% for all the algorithms proposed, and significant negative biases up to -50% emerge at the highest values of K dp for the most biased algorithm. The new algorithm, which is based on Kalman filtering, is able to keep these localized bias values around -25% and outperforms the classical algorithms in terms of efficiency, correlation, and root-mean-square error. |
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| AbstractList | The specific differential phase shift on propagation K dp is widely employed in the study of precipitation, although little is known about the effective accuracy of its estimates. The aim of this letter is to analyze the quality of K dp estimates, using realistic simulated fields of drop size distributions. Two classical and one recently proposed estimation algorithms are tested, which are chosen among the algorithms that use the measured and noisy total differential phase shift Ψ dp as their main input. A data set of six simulated rain events, from which polarimetric radar variables can be derived, is employed in this letter. The mean normalized absolute error in the estimation of K dp at the radar resolution volume scale ranges from 27% to 30% for all the algorithms proposed, and significant negative biases up to -50% emerge at the highest values of K dp for the most biased algorithm. The new algorithm, which is based on Kalman filtering, is able to keep these localized bias values around -25% and outperforms the classical algorithms in terms of efficiency, correlation, and root-mean-square error. The specific differential phase shift on propagation [Formula Omitted] is widely employed in the study of precipitation, although little is known about the effective accuracy of its estimates. The aim of this letter is to analyze the quality of [Formula Omitted] estimates, using realistic simulated fields of drop size distributions. Two classical and one recently proposed estimation algorithms are tested, which are chosen among the algorithms that use the measured and noisy total differential phase shift [Formula Omitted] as their main input. A data set of six simulated rain events, from which polarimetric radar variables can be derived, is employed in this letter. The mean normalized absolute error in the estimation of [Formula Omitted] at the radar resolution volume scale ranges from 27[Formula Omitted] to 30[Formula Omitted] for all the algorithms proposed, and significant negative biases up to [Formula Omitted]50 [Formula Omitted] emerge at the highest values of [Formula Omitted] for the most biased algorithm. The new algorithm, which is based on Kalman filtering, is able to keep these localized bias values around [Formula Omitted]25[Formula Omitted] and outperforms the classical algorithms in terms of efficiency, correlation, and root-mean-square error. [PUBLICATION ABSTRACT] |
| Author | Schneebeli, Marc Berne, Alexis Grazioli, Jacopo |
| Author_xml | – sequence: 1 givenname: Jacopo surname: Grazioli fullname: Grazioli, Jacopo email: jacopo.grazioli@epfl.ch organization: Environ. Remote Sensing Lab., Swiss Fed. Inst. of Technol. in Lausanne (EPFL), Lausanne, Switzerland – sequence: 2 givenname: Marc surname: Schneebeli fullname: Schneebeli, Marc email: marc.schneebeli@meteosvizzera.ch organization: MeteoSvizzera, Locarno, Switzerland – sequence: 3 givenname: Alexis surname: Berne fullname: Berne, Alexis email: alexis.berne@epfl.ch organization: Environ. Remote Sensing Lab., Swiss Fed. Inst. of Technol. in Lausanne (EPFL), Lausanne, Switzerland |
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| References | ref13 ref12 ref15 ref14 ref20 mishchenko (ref17) 2002 ref11 ref22 ref10 schneebeli (ref6) 2013; 52 ref21 ref2 ref1 ref16 ref19 ref18 ref8 ref7 ref9 ref4 ref3 ref5 doviak (ref23) 1993 |
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| Snippet | The specific differential phase shift on propagation K dp is widely employed in the study of precipitation, although little is known about the effective... The specific differential phase shift on propagation [Formula Omitted] is widely employed in the study of precipitation, although little is known about the... |
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| SubjectTerms | Accuracy Algorithms Data processing Estimation Logic gates polarimetric weather radar Radar Radar polarimetry Rain specific differential phase shift |
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| Title | Accuracy of Phase-Based Algorithms for the Estimation of the Specific Differential Phase Shift Using Simulated Polarimetric Weather Radar Data |
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