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Please use this identifier to cite or link to this item: https://repository.esi-sba.dz/jspui/handle/123456789/1070
Title: Adversarial Embedding for Image Steganography: A Theoretical Study of the Min–Max Protocol and the Backpack Scheme
Authors: SLIMANI, AYmen
Keywords: Steganography
Steganalysis
Adversarial Embedding
Min- Max Protocol
Backpack Scheme
Distortion Minimization
Gumbel- Softmax
Implicit Differentiation
Deep Learning
Issue Date: 2026
Abstract: Modern image steganography hides a secret payload by introducing changes that minimize a learned or hand-crafted distortion function, while a steganalyst tries to decide whether an image carries a message. When the steganalyst is a deep convolutional network, this becomes an adversarial game in which the embedder must remain undetectable against a set of detectors. The min-max protocol formalizes this game, but its instantiation with the ADV-EMB scheme is known to suffer from a structural flaw. The Backpack scheme of Bernard et al. (IEEE TIFS, 2022) repairs this flaw with a fully backpropagable adversarial embedding simulator that respects the payload constraint exactly. This master’s report is the theoretical component of a two-part graduation project. It studies, in a self-contained way, the mathematical machinery behind adversarial embedding: the information-theoretic model of steganographic security, the distortion-minimization framework and its coding-theoretic limit, deep steganalysis detectors, adversarial examples, the min-max protocol and the flaw of ADV-EMB, and finally the Backpack construction itself, its differentiable embedding simulator, the entropy/payload constraint solved through a Lagrange multiplier, the implicit differentiation that makes the constraint backpropagable, and the Gumbel-based relaxation used to obtain gradients through discrete embedding changes. The companion engineering report presents the practical reproduction of the scheme.
Description: Supervisor : Dr. Amrane Abdelkader
URI: https://repository.esi-sba.dz/jspui/handle/123456789/1070
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