2021
DOI: 10.1007/978-3-030-77961-0_10
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SGAIN, WSGAIN-CP and WSGAIN-GP: Novel GAN Methods for Missing Data Imputation

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Cited by 7 publications
(10 citation statements)
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“…During the training process of the WSGAIN‐GP model, the input of the generator G$G$ is random noise tensor normalZfalse(tfalse)${\rm Z} ( t )$ and mask tensor normalMfalse(tfalse)${\rm M} ( t )$ that can simulate the distribution of missing data, and the output is imputed tensor χ¯oT(t)${\bar{\chi }}_{{\mathrm{oT}}}( t )$. The loss function of the generator is expressed as follows [26]: LG=min1MtDtrueχ¯oTt+αGMt()χ̂oT()tχ¯oT()t2$$\begin{eqnarray} {L}_G &=& \min \left[ {\left( {1 - {\mathrm{M}}\left( t \right)} \right) \odot D\left( {{{\bar{\chi }}}_{{\mathrm{oT}}}\left( t \right)} \right)} \right]\nonumber\\ &&+ \left[ {{\alpha }_G{\mathrm{M}}\left( t \right) \odot {{\left( {{{\hat{\chi }}}_{{\mathrm{oT}}}\left( t \right) - {{\bar{\chi }}}_{{\mathrm{oT}}}\left( t \right)} \right)}}^2} \right] \end{eqnarray}$$where αG${\alpha }_G$ denotes the generator loss hyperparameter, χ̂oT(t)${\hat{\chi }}_{{\mathrm{oT}}}( t )$ is the completed tensor obtained after integration that can be expressed as follows: χ̂oT…”
Section: Winding Insulation Degradation Evaluation Methods Based On I...mentioning
confidence: 99%
See 2 more Smart Citations
“…During the training process of the WSGAIN‐GP model, the input of the generator G$G$ is random noise tensor normalZfalse(tfalse)${\rm Z} ( t )$ and mask tensor normalMfalse(tfalse)${\rm M} ( t )$ that can simulate the distribution of missing data, and the output is imputed tensor χ¯oT(t)${\bar{\chi }}_{{\mathrm{oT}}}( t )$. The loss function of the generator is expressed as follows [26]: LG=min1MtDtrueχ¯oTt+αGMt()χ̂oT()tχ¯oT()t2$$\begin{eqnarray} {L}_G &=& \min \left[ {\left( {1 - {\mathrm{M}}\left( t \right)} \right) \odot D\left( {{{\bar{\chi }}}_{{\mathrm{oT}}}\left( t \right)} \right)} \right]\nonumber\\ &&+ \left[ {{\alpha }_G{\mathrm{M}}\left( t \right) \odot {{\left( {{{\hat{\chi }}}_{{\mathrm{oT}}}\left( t \right) - {{\bar{\chi }}}_{{\mathrm{oT}}}\left( t \right)} \right)}}^2} \right] \end{eqnarray}$$where αG${\alpha }_G$ denotes the generator loss hyperparameter, χ̂oT(t)${\hat{\chi }}_{{\mathrm{oT}}}( t )$ is the completed tensor obtained after integration that can be expressed as follows: χ̂oT…”
Section: Winding Insulation Degradation Evaluation Methods Based On I...mentioning
confidence: 99%
“…It incorporates GP technology to enhance algorithm stability. WSGAIN-GP also achieves lightweighting by reducing network depth, ensuring both quick calculation speed and accurate data completion [26,27]. This algorithm is particularly suitable for online degradation evaluation of winding insulation.…”
Section: Wsigain-gp Algorithmmentioning
confidence: 99%
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“…CollaGAN (Lee et al, 2019) proposes a collaborative GAN for missing data imputation but it focuses on image data. WGAIN (Friedjungová et al, 2020), CGAIN (Awan et al, 2021), PC-GAIN (Wang et al, 2021) and S-GAIN (Neves et al, 2021) extend GAIN in various ways. IFGAN (Qiu et al, 2020) conducts missing data imputation using a feature-specific GAN and MCFlow (Richardson et al, 2020) proposes a Monte Carlo flow method for data imputation but no theoretical result is provided.…”
Section: Related Workmentioning
confidence: 99%
“…Furthermore, to increase the diversity of generated data, Gradient Penalty was introduced into WGAN, forming Wasserstein Generative Adversarial Networks with Gradient Penalty (WGAN-GP) [ 54 , 55 , 56 , 57 ]. Based on the GAN and WGAN architectures, dedicated generative imputation networks were developed for data imputation, namely, the Generative Adversarial Imputation Network (GAIN) [ 58 ] and Wasserstein Generative Adversarial Imputation Network (WGAIN) [ 59 ]. The Slim Generative Adversarial Imputation Network (SGAIN), a lightweight generative imputation network architecture without a hint matrix, was proposed as an improvement on the GAIN.…”
Section: Introductionmentioning
confidence: 99%