2021 Fourth International Conference on Computational Intelligence and Communication Technologies (CCICT) 2021
DOI: 10.1109/ccict53244.2021.00012
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A Comprehensive Review of Adversarial Learning and Impact of Unsharing Weights Across Classes

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“…In each iteration, it recalculates the perturbation using the sign of the gradients of the loss function with respect to the perturbed input from the previous iteration. After initialization of adversarial example at 't' th iteration, that is, x * 0 = x t , the adversarial instance at 't + 1'th iteration (x * t+1 ) can be described by (2) [18].…”
Section: Iterative Fast Gradient Sign Methodsmentioning
confidence: 99%
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“…In each iteration, it recalculates the perturbation using the sign of the gradients of the loss function with respect to the perturbed input from the previous iteration. After initialization of adversarial example at 't' th iteration, that is, x * 0 = x t , the adversarial instance at 't + 1'th iteration (x * t+1 ) can be described by (2) [18].…”
Section: Iterative Fast Gradient Sign Methodsmentioning
confidence: 99%
“…In each iteration, it recalculates the perturbation using the sign of the gradients of the loss function with respect to the perturbed input from the previous iteration. After initialization of adversarial example at ‘ t ’ th iteration, that is, x0*=xt$$ {x}_0^{\ast }={x}_t $$, the adversarial instance at ‘ t + 1’th iteration (xt+1*$$ {x}_{t+1}^{\ast } $$) can be described by (2) [18]. xt+1*goodbreak=xt*goodbreak+α.italicsign()xJ()θ,xt*,y.$$ {x}_{t+1}^{\ast }={x}_t^{\ast }+\alpha .\mathit{\operatorname{sign}}\left({\nabla}_xJ\left(\theta, {x}_t^{\ast },\mathrm{y}\right)\right).…”
Section: Theoretical Backgroundmentioning
confidence: 99%