1974
DOI: 10.1111/j.1469-8986.1974.tb00581.x
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The Application of Bode Analysis to Skin Impedance

Abstract: A method is described for analyzing skin impedance data and applied to the determination of a steady‐state electrical model for intact human skin. An algorithm is presented for the analytical procedure, Bode analysis, and a sample impedance function is obtained. Bode plots are employed to synthesize a passive equivalent circuit from sample measurements of “black box” skin impedance magnitude and phase angle, and representative values for the circuit elements are presented.

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Cited by 18 publications
(12 citation statements)
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“…Faber (1977) observed -without giving more exact descriptions of the recording technique or the number of participants -a decrease of impedance from 152.6 to 14.6 kO with frequencies between 10 Hz and 1 kHz, which somewhat confirmed the results from Plutchick and Hirsch. Burton, David, Portnoy, and Akers (1974) studied, with six participants, the palmar skin response to AC with 0.1-0.3 V effective voltage and 13 or 3 different frequencies of between 10 Hz and 100 kHz, using a frequency analysis suitable for passive electrical systems, and Ag/AgCl electrodes of 2 cm 2 area each, filled with isotonic cream. The results were displayed in their Table 1 in a much more differentiated manner; most importantly, they confirmed the decrease in impedance and the increase in the phase angle with rising frequency.…”
Section: Recordings With Sinusoidal Currentmentioning
confidence: 99%
“…Faber (1977) observed -without giving more exact descriptions of the recording technique or the number of participants -a decrease of impedance from 152.6 to 14.6 kO with frequencies between 10 Hz and 1 kHz, which somewhat confirmed the results from Plutchick and Hirsch. Burton, David, Portnoy, and Akers (1974) studied, with six participants, the palmar skin response to AC with 0.1-0.3 V effective voltage and 13 or 3 different frequencies of between 10 Hz and 100 kHz, using a frequency analysis suitable for passive electrical systems, and Ag/AgCl electrodes of 2 cm 2 area each, filled with isotonic cream. The results were displayed in their Table 1 in a much more differentiated manner; most importantly, they confirmed the decrease in impedance and the increase in the phase angle with rising frequency.…”
Section: Recordings With Sinusoidal Currentmentioning
confidence: 99%
“…1) found by Burton (8) to be an adequate representation of the skin impedance. Similarly, the data from the imaginary axis transformation yielded the complex impedance Z(j~) = R~ + 1/(1/R2 + j~C) [8] Z(j~) could be separated into its real and imaginary components and ReZ(~) = Rz -t-1/(~2C ~ + l/R22) [9] I m Z (~) = --wC/ (~C 2 + 1/Rz ~) [10] with a phase angle r (~) = tan -z (~C/[1 + Rz (~2C~ + liE2 ~) ] [11] Once the form of the equivalent circuit was established, it was not necessary to repeat the entire analytical procedure for each individual test. When analyzing large volumes of data, the model circuit components (RI, R2, and C) could be derived from the appropriate low and high frequency limits of these functions (10, 11).…”
Section: Resultsmentioning
confidence: 99%
“…This is not acceptable. Another well known model was proposed in [8]- [10]. It uses two electrodes placed far apart on the skin surface so that the coupling between the electrodes is minimal.…”
Section: Introductionmentioning
confidence: 99%