Proceedings of the 30th ACM International Conference on Information &Amp; Knowledge Management 2021
DOI: 10.1145/3459637.3482091
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Does Adversarial Oversampling Help us?

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Cited by 5 publications
(5 citation statements)
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“…These gains over state-of-the-art techniques are attributed to X-Fuzz's adaptive architecture and lower dependence on user-defined parameters. The empirical results thus highlight X-Fuzz's capabilities in classifying challenging non-stationary and imbalanced data streams [50], [51], demonstrating its viability for real-world applications.…”
Section: Results and Discussion Under Prequential Analysismentioning
confidence: 77%
“…These gains over state-of-the-art techniques are attributed to X-Fuzz's adaptive architecture and lower dependence on user-defined parameters. The empirical results thus highlight X-Fuzz's capabilities in classifying challenging non-stationary and imbalanced data streams [50], [51], demonstrating its viability for real-world applications.…”
Section: Results and Discussion Under Prequential Analysismentioning
confidence: 77%
“…• For handling class imbalance problem, a latent preserving GAN [21,22] can be used to generate minority class samples in dynamic tests environments.…”
Section: Discussionmentioning
confidence: 99%
“…Without loss of generalisation, the class distribution follows p maj ≥ p 2 ≥ ...p l ≥ ... ≥ p min , N = C l=c p l , in which p maj and p min denote the majority class and the minority class, respectively. The relationship between the majority class and minority class(es) is set as p maj ≥ 50 * p min following the problem setting of [4,6,7]. The main objective is to design a deep neural network estimating the underlying data distribution of C classes, thereby producing robust decision boundaries.…”
Section: Problem Formulationsmentioning
confidence: 99%
“…The proposed SLPPL is able to preserve stable network parameters (ϕ, θ), and to maintain stable class distributions in the low-dimensional manifold where (3) is solved using the ADAM optimiser [7]. The i-th sample is easily encoded in the latent space afterward as z i ∈ Z = Enc θ (x i ) and preserves a multivariate normal distribution (MND) [11] for the i-th class.…”
Section: Slpplmentioning
confidence: 99%
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