Pages that link to "Item:Q2563720"
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The following pages link to A characterization of binary bent functions (Q2563720):
Displaying 23 items.
- Bent and generalized bent Boolean functions (Q356712) (← links)
- Boolean functions with two distinct Walsh coefficients (Q429781) (← links)
- Characterizations of bent and almost bent function on \({\mathbb{Z}}_p^2\) (Q659720) (← links)
- A construction of bent functions of \(n+2\) variables from a bent function of \(n\) variables and its cyclic shifts (Q895958) (← links)
- Four decades of research on bent functions (Q908040) (← links)
- Bent functions embedded into the recursive framework of \(\mathbb{Z}\)-bent functions (Q1009081) (← links)
- On ``bent'' functions (Q1230079) (← links)
- Results on bent functions (Q1374185) (← links)
- An alternate characterization of the bentness of binary functions, with uniqueness (Q1389149) (← links)
- Cubic bent functions (Q1584349) (← links)
- Cryptographically significant Boolean functions with five valued Walsh spectra (Q1605307) (← links)
- Highly nonlinear mappings (Q1827566) (← links)
- A new construction of bent functions based on \({\mathbb{Z}}\)-bent functions (Q1934236) (← links)
- New characterizations and construction methods of bent and hyper-bent Boolean functions (Q2198402) (← links)
- A note on vectorial bent functions (Q2445325) (← links)
- Some properties of bent functions (Q2468785) (← links)
- A quadratic part of a bent function can be any (Q2676817) (← links)
- Highly nonlinear balanced Boolean functions with very good autocorrelation property (Q2741443) (← links)
- (Q4862195) (← links)
- Construction of bent functions of 2<i>k</i>variables from a basis of (Q4903520) (← links)
- (Q5146077) (← links)
- Completed \({\mathcal {GPS}}\) covers all bent functions (Q5930021) (← links)
- Bent functions constructed from finite pre-quasifield spreads (Q6172884) (← links)
