Symmetry | Free Full-Text | S-box Construction Based on Linear Fractional Transformation and Permutation Function
Differential uniformity. | Download Scientific Diagram
Differential uniformity and linearity of S-boxes by multiplicative complexity | SpringerLink
Generating Cryptographic S-Boxes Using the Reinforcement Learning
An efficient construction of key-dependent substitution box based on chaotic sine map - Muhammad Usama, Osama Rehman, Imran Memon, Safdar Rizvi, 2019
A highly nonlinear substitution-box (S-box) design using action of modular group on a projective line over a finite field | PLOS ONE
Symmetry | Free Full-Text | S-box Construction Based on Linear Fractional Transformation and Permutation Function
algorithm design - Building a 4-bit S-box with a 4-uniform DDT - Cryptography Stack Exchange
Symmetry | Free Full-Text | S-box Construction Based on Linear Fractional Transformation and Permutation Function
![A novel systematic byte substitution method to design strong bijective substitution box (S-box) using piece-wise-linear chaotic map [PeerJ]](https://dfzljdn9uc3pi.cloudfront.net/2022/cs-940/1/fig-3-full.png "A novel systematic byte substitution method to design strong bijective substitution box (S-box) using piece-wise-linear chaotic map [PeerJ]")
A novel systematic byte substitution method to design strong bijective substitution box (S-box) using piece-wise-linear chaotic map [PeerJ]
International Journal of Recent Technology and Engineering (IJRTE)
![PDF] Linear and differential cryptanalysis of small-sized random (n, m)-S-boxes | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/8d3caf77f93a21fba091ae7b93d2f5de8703946c/5-TableIV-1.png "PDF] Linear and differential cryptanalysis of small-sized random (n, m)-S-boxes | Semantic Scholar")
PDF] Linear and differential cryptanalysis of small-sized random (n, m)-S-boxes | Semantic Scholar
Cryptanalysis 6.4: Differential Cryptanalysis - YouTube
![PDF] On the Boomerang Uniformity of Cryptographic Sboxes | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/477a337174b5bd8feabb3e27d4421f4f29454c40/6-Table2-1.png "PDF] On the Boomerang Uniformity of Cryptographic Sboxes | Semantic Scholar")
PDF] On the Boomerang Uniformity of Cryptographic Sboxes | Semantic Scholar
Differential uniformity and linearity of S-boxes by multiplicative complexity | SpringerLink
Novel Low-Power Construction of Chaotic S-Box in Multilayer Perceptron
Entropy | Free Full-Text | A New Hyperchaotic System-Based Design for Efficient Bijective Substitution-Boxes
Differential uniformity and linearity of S-boxes by multiplicative complexity | SpringerLink
A highly nonlinear substitution-box (S-box) design using action of modular group on a projective line over a finite field | PLOS ONE
![PDF] On the Boomerang Uniformity of Cryptographic Sboxes | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/477a337174b5bd8feabb3e27d4421f4f29454c40/4-Figure3-1.png "PDF] On the Boomerang Uniformity of Cryptographic Sboxes | Semantic Scholar")
PDF] On the Boomerang Uniformity of Cryptographic Sboxes | Semantic Scholar
Differential uniformity values of proposed S-box | Download Scientific Diagram
Symmetry | Free Full-Text | S-box Construction Based on Linear Fractional Transformation and Permutation Function
![b) \( [\mathbf{1 . 5}+\mathbf{1 . 5}] \) Consider the | Chegg.com](https://media.cheggcdn.com/media/df0/df0bad6a-1373-48a6-a766-cdb44fa8b566/phpvV1jsW "b) \( [\mathbf{1 . 5}+\mathbf{1 . 5}] \) Consider the | Chegg.com")
b) \( [\mathbf{1 . 5}+\mathbf{1 . 5}] \) Consider the | Chegg.com
