2021
DOI: 10.1016/j.electacta.2021.139010
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The deep-DRT: A deep neural network approach to deconvolve the distribution of relaxation times from multidimensional electrochemical impedance spectroscopy data

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Cited by 71 publications
(43 citation statements)
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“…We also studied EIS data measured from a perovskite solar cell. The cell was made of fluorinedoped tin oxide, the electron-transport layer of SnO 2 , the transport-hole layer of Spiro-OMeTAD, and the absorber of (FAPbI 3 ) 0.85 (MAPbBr 3 ) 0.15 [23]. The EIS spectrum was measured from 1 Hz to 5 MHz in a 1 atm atmosphere with a 100 mV voltage amplitude.…”
Section: Perovskite Solar Cellmentioning
confidence: 99%
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“…We also studied EIS data measured from a perovskite solar cell. The cell was made of fluorinedoped tin oxide, the electron-transport layer of SnO 2 , the transport-hole layer of Spiro-OMeTAD, and the absorber of (FAPbI 3 ) 0.85 (MAPbBr 3 ) 0.15 [23]. The EIS spectrum was measured from 1 Hz to 5 MHz in a 1 atm atmosphere with a 100 mV voltage amplitude.…”
Section: Perovskite Solar Cellmentioning
confidence: 99%
“…EIS is particularly useful because it enables the characterization of such systems to obtain important parameters like conductivities [16,17], resistances [18,19], and capacitances [20,21]. However, issues remain, as the determination of these parameters may depend closely on the equivalent circuit model (ECM) used to deconvolve the EIS spectrum [22][23][24]. In addition, EIS data are typically affected by experimental errors, making interpolation and prediction of the spectra at untested frequencies challenging [4,25].…”
Section: Introductionmentioning
confidence: 99%
“…It was recently shown that deep neural networks (DNNs) can be utilized to deconvolve the DRT [50,51]. In particular, the first DNN-based method ever developed, called deep-prior DRT, used a DNN with a single random scalar as input [50] and output a vector of DRT values at discrete timescales together with the circuit parameters 𝐿 and 𝑅 .…”
Section: Introductionmentioning
confidence: 99%
“…Quattrocchi et al further extended the deep-prior DRT approach with the deep-DRT model by considering a DNN that takes as inputs the scalar log-timescale log 𝜏 and a state vector 𝝍 = (𝜓 , … , 𝜓 ) describing experimental conditions (e.g., temperature, pressure, etc.) [51]. In addition to inverting the DRT and regressing the experimental impedance, the trained deep-DRT model was used to predict the DRT (and corresponding impedance) at experimental states not tested experimentally.…”
Section: Introductionmentioning
confidence: 99%
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