DocumentCode
3029997
Title
Enhancement of microwave tomography using Kalman filter theory
Author
Ding Liang ; Zhang Liang ; Zhang Ziyi ; Liu Peiguo ; He Jianguo
Author_Institution
Sch. of Electron. Sci. & Eng., Nat. Univ. of Defense Technol., Changsha, China
fYear
2013
fDate
20-22 Dec. 2013
Firstpage
3140
Lastpage
3143
Abstract
A strategy of microwave tomography enhancement using Kalman filter theory is proposed. A known object was placed in the imaging domain, and its inversion result was compared with its actual value to extract prior information. The differences between actual value and inversion result were due to the low pass filter performance determined by the microwave tomography system. Singular value spectrum of integral operator, which bases on the Green´s function, was analyzed to show the low pass filter fact. Then we used a prior information obtain from known object to build a Kalman Gain Matrix, this matrix is used to predict and update the inversion result of target, since the inversion result was processed by the same low pass filter as the known object one. The synthetic study shows that the Kalman filter theory can be used in microwave tomography to deal with its inherent low pass filter performance, and leads to more accurate results.
Keywords
Green´s function methods; Kalman filters; inverse problems; low-pass filters; microwave imaging; singular value decomposition; tomography; Green´s function; Kalman filter theory; Kalman gain matrix; imaging domain; integral operator; inverse problem; low pass filter; microwave tomography enhancement; singular value decomposition; Filtering theory; Kalman filters; Microwave filters; Microwave imaging; Tomography; Kalman filter; inverse problem; microwave tomography; singular value decomposition;
fLanguage
English
Publisher
ieee
Conference_Titel
Mechatronic Sciences, Electric Engineering and Computer (MEC), Proceedings 2013 International Conference on
Conference_Location
Shengyang
Print_ISBN
978-1-4799-2564-3
Type
conf
DOI
10.1109/MEC.2013.6885565
Filename
6885565
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