Pulse decomposition analysis in photoplethysmography imaging. (2nd October 2020)

• Record Type: Journal Article
• Authors: Fleischhauer, Vincent; Ruprecht, Nora; Sorelli, Michele; Bocchi, Leonardo; Zaunseder, Sebastian
• Is Part Of: Physiological measurement. Volume 41:Number 9(2020)
• Publication Date: 2020-10-02
• Subjects: photoplethysmography imaging -- pulse wave decomposition -- camera -- perfusion -- remote sensing; Physiology -- Measurement -- Periodicals; Patient monitoring -- Periodicals; 612
• DOI: 10.1088/1361-6579/abb005
• Languages: English
• ISSNs: 0967-3334

Abstract

Abstract: Objective : Photoplethysmography imaging (PPGI) has gained immense attention over the last few years but only a few works have addressed morphological analysis so far. Pulse wave decomposition (PWD), i.e. the decomposition of a pulse wave by a varying number of kernels, allows for such analyses. This work investigates the applicability of PWD algorithms in the context of PPGI. Approach : We used simulated and experimental data to compare various PWD algorithms from the literature regarding their robustness against noise and motion artifacts while preserving morphological information as well as regarding their ability to reveal physiological changes by PPGI. Main results : Our experiments prove that algorithms that combine Gamma and Gaussian distributions outperform other choices. Further, algorithms with two kernels exhibit the highest robustness against noise and motion artifacts (improvement in N R M S E ‾ of 14.09 %) while preserving the morphology similarly to algorithms using more kernels. Lastly, we showed that PWD can reveal physiological changes upon distal stimuli by PPGI. Significance : This work proves the feasibility of pulse decomposition analysis in PPGI, particularly for algorithms with a low number of kernels, and opens up novel applications for PPGI. Not only for PPGI but for future research on PWD in general, our findings have importance as they elucidate differences between PWD algorithms and emphasize the importance of using initial values. To support such future research, we have released the algorithms and simulated data to the public.