Modeling Nanoelectromechanical Resonator Signals for Experimental Mass Measurements: A Total Variation Formulation

被引:0
|
作者
Fortin, Thomas [1 ]
Reynaud, Adrien [2 ]
Jeudy, Sandra [3 ]
Lai, Szu-Hsueh [1 ]
Cumaku, Vaitson [1 ]
Abergel, Chantal [3 ]
Hentz, Sebastien [2 ]
Masselon, Christophe [1 ]
机构
[1] Univ Grenoble Alpes, EDyP Lab, CEA, Inserm,IRIG,BGE UA13, F-38000 Grenoble, France
[2] Univ Grenoble Alpes, CEA, LETI, F-38000 Grenoble, France
[3] Aix Marseille Univ, Inst Microbiol Mediterranee, Ctr Natl Rech Sci, Unite Mixte Rech 7256,FR3479,IM2B,IOM,Informat Gen, F-13007 Marseille, France
来源
IEEE ACCESS | 2024年 / 12卷
关键词
Resonant frequency; Nanoelectromechanical systems; Resonance; Vectors; Particle measurements; Atmospheric measurements; Time-frequency analysis; Noise measurement; Accuracy; Space heating; Drifts; particles mass measurements; proximal methods; nanoelectromechanical resonator; nonlinear coupling; resonance frequency denoising; total variation algorithm; TOTAL VARIATION MINIMIZATION; ALGORITHM; SPECTROMETRY;
D O I
10.1109/ACCESS.2024.3506155
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Nanoelectromechanical resonators (NEMS) have recently emerged as mass measurement devices with interesting potential, and with mass ranges hardly covered by conventional techniques, they offer the possibility of studying intact nanoparticles, whether artificial or biological. However, different physical phenomena perturb the NEMS signals, lowering the mass accuracy and resolution of our devices. In a previous report, we thus proposed a model to remove colored noise affecting NEMS signals: Through a total variation formulation, noisy NEMS signals are "projected" onto the space of piecewise constant functions, to which non-noisy NEMS signals should theoretically belong. For the simulated NEMS signals, we obtained better mass accuracy and resolution than a commonly used reference method. However, this first model is not adapted to handle true experimental NEMS signals because, in the latter, we observe piecewise linear structures in addition to noise effects. As these unexpected structures, which we refer to as "drifts", perturb NEMS signals and consequently mass measurements, we propose a new denoising model that takes into account both noise and drift effects under any experimental conditions. This model shows increased mass accuracy and resolution, improved signal-to-noise ratio compared to a commonly used reference method, and is robust enough to handle data from experimental measurements. Moreover, as the quantification of drift features becomes accessible, we develop a scenario about the origin of the drifts and compare it with our experimental results.
引用
收藏
页码:187919 / 187946
页数:28
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