Erratum: Rêgo Segundo, A.K.; et al. Capacitive Impedance Measurement: Dual-Frequency Approach. Sensors 2019, 19, 2539

Alan Kardek Rêgo Segundo; Érica Silva Pinto; Gabriel Almeida Santos; Paulo Marcos de Barros Monteiro

doi:10.3390/s21062149

,

and

¹

Escola de Minas, Universidade Federal de Ouro Preto (UFOP), Morro do Cruzeiro, 35400-000 Ouro Preto, MG, Brazil

²

Instituto Tecnológico Vale (ITV), Avenida Juscelino Kubitschek, 31, Bauxita, 35400-000 Ouro Preto, MG, Brazil

^*

Author to whom correspondence should be addressed.

Sensors2021, 21(6), 2149;https://doi.org/10.3390/s21062149

Version Notes

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Text Correction

There was two errors in the original article [1].

1. On page 3, instead of “The real parts of (1) and (2) are related to the losses by Joule effect.”, it should read: “The real part of (3) is related to the losses by Joule effect“.

A correction has been made to Section 2. Theory, 3rd Paragraph:

The impedance (Z) of a material corresponds to the ratio between the voltage (V) and the current (I) phasors, according to Ohm’s law in complex notation, that is

Z = R + j X

(3)

where R is the resistance (Ω) and X the reactance (Ω). The real part of (3) is related to the losses by Joule effect. The imaginary part is the ability to exchange energy.

2. On page 5, both Equations (8) and (9) should have

C_{f}^{2}

instead of

C_{x}^{2}

in the denominator.

A correction has been made to Section 2. Theory, Equations (8) and (9):

A_{0} = \sqrt{\frac{G_{x}^{2} + ω_{0}^{2} C_{x}^{2}}{G_{f}^{2} + ω_{0}^{2} C_{f}^{2}}}

(8)

A_{1} = \sqrt{\frac{G_{x}^{2} + ω_{1}^{2} C_{x}^{2}}{G_{f}^{2} + ω_{1}^{2} C_{f}^{2}}}

(9)

The authors apologize for any inconvenience caused and state that the scientific conclusions are unaffected. The original article has been updated.

Reference

Rêgo Segundo, A.K.; Silva Pinto, É.; Almeida Santos, G.; de Barros Monteiro, P.M. Capacitive Impedance Measurement: Dual-frequency Approach. Sensors 2019, 19, 2539. [Google Scholar] [CrossRef]

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Erratum: Rêgo Segundo, A.K.; et al. Capacitive Impedance Measurement: Dual-Frequency Approach. Sensors 2019, 19, 2539

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