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Sensing Contact Between Microneedle Array and Epidermis Using Frequency Response Measurement

机译:使用频率响应测量的微针阵列和表皮之间的接触。

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This paper presents a preliminary proof of concept where contact between a microneedle array (MNA) and epidermis was sensed using frequency response measurement. The microneedles used in this paper had a height of ${sim}{rm 350}~mu{rm m}$ , a pitch of 450 $mu{rm m}$ and were filled with saline. With the Randles electrode-to-electrolyte interface model, the cutoff frequency of MNA in contact with the epidermis was calculated to be significantly lower than that of the dry electrode on stratum corneum. This is in agreement with the experimental measurement of two different MNA configurations. In the first configuration, a pair of MNAs was used and in the second configuration, a MNA was paired with a wet (ECG) electrode. Using a frequency sweep from 10 Hz to 200 kHz on the first configuration, the cutoff frequency of the MNA pair was ${sim}{rm 6}~{rm kHz}$ lower than that of the dry electrode pair. Similarly in the second configuration, the MNA-ECG electrode pair and dry electrode-ECG electrode pair were differentiated by a significant peak-to-peak voltage difference of ${sim}{rm 300}~{rm mV}$ across series resistances of 10 and 100 ${rm k}Omega$ at frequencies ${sim}{rm 90}{-}{rm 100}~{rm Hz}$. Through fitting the analytical and experimental frequency response plots of the MNA $(R^{2}=0.994)$, the component values in the Randles model were estimated to be $R_{1}=10~{rm k}Omega$, $- _{1}=15~{rm nF}$, and $R_{1s}=300~Omega$.
机译:本文提供了初步的概念证明,其中使用频率响应测量来感测微针阵列(MNA)和表皮之间的接触。本文使用的微针的高度为{{sim} {rm 350}〜mu {rm m} $,节距为450 $ mu {rm m} $,并充满了盐水。使用Randles电极-电解质界面模型,计算出与表皮接触的MNA的截止频率显着低于角质层上的干燥电极。这与两种不同的MNA配置的实验测量结果一致。在第一种配置中,使用一对MNA,在第二种配置中,MNA与湿式(ECG)电极配对。在第一种配置中,使用从10 Hz到200 kHz的频率扫描,MNA对的截止频率比干电极对的截止频率低$ {sim} {rm 6}〜{rm kHz} $。类似地,在第二种配置中,MNA-ECG电极对和干电极-ECG电极对的区别在于,在整个串联电阻范围内,峰峰值电压差为$ {sim} {rm 300}〜{rm mV} $。 10和100 $ {rm k} Omega $,频率为$ {sim} {rm 90} {-} {rm 100}〜{rm Hz} $。通过拟合MNA $(R ^ {2} = 0.994)$的分析和实验频率响应图,Randles模型中的分量值估计为$ R_ {1} = 10〜{rm k} Omega $, $-_ {1} = 15〜{rm nF} $,而$ R_ {1s} = 300〜Omega $。

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