Searching for "On Almost Perfect Nonlinear Functions." – sorted by Relevance.
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New Classes of Almost Bent and Almost Perfect Nonlinear Functions
- , δ ≥ 2. Differentially 2-uniform mappings are called almost perfect nonlinear. For any function F : F
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A new characterization of almost bent functions
- perfect nonlinear function to be almost bent. This notably enables us to exhibit some infinite families
- Cited by 11 (0 self) – Add To MetaCart
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Codes, Graphs, and Schemes From Nonlinear Functions
- perfect nonlinear (APN) functions, almost bent (AB) functions, and crooked (CR) functions. Such functions
- Cited by 5 (1 self) – Add To MetaCart
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Links Between Differential and Linear Cryptanalysis
- Almost Perfect Nonlinear functions Definition 5 ([NK93]) We have \Delta F 2. The functions
- Cited by 44 (3 self) – Add To MetaCart
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TITLE: ON THE NEWTON'S IDENTITIES FOR DECODING CYCLIC CODES WITH GRÖBNER BASES.
- PERFECT NONLINEAR FUNCTION. THESE FUNCTIONS ARE USED IN THE S-BOXES OF CRYPTOGRAPHIC SYSTEMS
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Links Between Differential and Linear Cryptanalysis
- Almost Perfect Nonlinear functions Definition 5 ([NK93]) We have \Delta F 2. The functions
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On Exact Algebraic [Non-]Immunity of S-boxes Based on Power Functions
- that is formalised respectively by the notions of Almost-Perfect Nonlinear functions (APN), and [maximally] non-linear
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A Note on the Propagation Characteristics and the Strict Avalanche Criteria
- 3.1 Almost Perfectly Nonlinear Boolean Functions In this section, we investigate the Boolean
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A family of skew Hadamard difference set
- , relative difference sets, and perfect nonlinear functions and almost perfect nonlinear functions were known
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Generalization of higher order SAC to vector output Boolean functions
- [13]. Chabaud and Vaudenay introduced the notion of almost bent functions and almost perfect nonlinear
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