2017
DOI: 10.3233/bme-171699
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Feasibility research of non-invasive methods for interstitial fluid level measurement

Abstract: This article explores a non-invasive method to determine interstitial fluid level and pressure in tissue. Interdigital electrodes were chosen by simulated results in software “Comsol multiphysis 4.3a”. Environment model similar to human body was created. Measurements were carried out at different situations which can occur during preoperative and afterwards surgery. Non-invasive method decreases possibility of infection and will improve recovery process in postoperative period.

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Cited by 4 publications
(2 citation statements)
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“…In particular, one ECG signal is sampled at the 360 Hz frequency using Nyquist's theorem for collecting the maximum frequency of 180 Hz. In addition, the frequency of approximation and detail coefficients in each decomposition level are described as in [38], [39]. In the approximation component with the very low frequency a m , the decomposition of level-m and a hard threshold λ a are utilized for eliminating the noise from the approximation m a using the following formula…”
Section: A Ecg Datasetsmentioning
confidence: 99%
“…In particular, one ECG signal is sampled at the 360 Hz frequency using Nyquist's theorem for collecting the maximum frequency of 180 Hz. In addition, the frequency of approximation and detail coefficients in each decomposition level are described as in [38], [39]. In the approximation component with the very low frequency a m , the decomposition of level-m and a hard threshold λ a are utilized for eliminating the noise from the approximation m a using the following formula…”
Section: A Ecg Datasetsmentioning
confidence: 99%
“…In order to overcome this limitation, a wavelet adaptive filter is proposed in [16]. Recently, various techniques have been proposed based on wavelet transforms [17]- [20], interpolation algorithms [21], sparse signal decomposition [22], principal component analysis [23], independent component analysis [24], and empirical mode decomposition (EMD) [25] method. EMD is computationally very demanding in comparison to the other techniques [7].…”
Section: Introductionmentioning
confidence: 99%