DocumentCode :
2436297
Title :
Using Kalman filtering to analyze oscillometric blood pressure waveforms
Author :
De la O Serna, José Antonio ; Van Moer, Wendy ; Barbé, Kurt
Author_Institution :
Electr. Eng. Doctoral Program, Autonomous Univ. of Nuevo Leon (UANL), Monterrey, Mexico
fYear :
2012
fDate :
18-19 May 2012
Firstpage :
1
Lastpage :
6
Abstract :
Measuring the blood pressure as accurately as possible can save a lot of human lives. Hence, it is very important to find an optimal method to determine the systolic and diastolic pressures out of the measured oscillometric blood pressure waveform. Recently, studies have been showing that, by working in the frequency domain, outperforming results could be obtained. Using the digital Taylor-Fourier transform (DTFT) even allows separating the breathing and cardiac activity that is present in the oscillometric waveform. Furthermore, an estimate of the frequency fluctuation can easily be obtained. In this paper, we will investigate whether or not a Kalman filtering implementation can provide better results than the DTFT analysis. In theory both approaches should be equally performing. Both techniques will be compared on measured oscillometric waveforms. Even if the alternating Kalman filter does not excel the DTFT algorithm in interharmonic rejection, it offers interesting signal decomposition alternatives.
Keywords :
Fourier transforms; Kalman filters; blood pressure measurement; cardiology; medical signal processing; pneumodynamics; Kalman filtering; breathing; cardiac activity; diastolic pressure; digital Taylor-Fourier transform; frequency domain; frequency fluctuation; interharmonic rejection; oscillometric blood pressure waveforms; signal decomposition; systolic pressure; Blood pressure; Frequency estimation; Frequency response; Harmonic analysis; Kalman filters; Power harmonic filters; Vectors;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Medical Measurements and Applications Proceedings (MeMeA), 2012 IEEE International Symposium on
Conference_Location :
Budapest
Print_ISBN :
978-1-4673-0880-9
Type :
conf
DOI :
10.1109/MeMeA.2012.6226622
Filename :
6226622
Link To Document :
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