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- Bent_function abstract "In the mathematical field of combinatorics, a bent function is a special type of Boolean function. Defined and named in the 1960s by Oscar Rothaus in research not published until 1976, bent functions are so called because they are as different as possible from all linear and affine functions. They have been extensively studied for their applications in cryptography, but have also been applied to spread spectrum, coding theory, and combinatorial design. The definition can be extended in several ways, leading to different classes of generalized bent functions that share many of the useful properties of the original.".
- Bent_function thumbnail Boolean_functions_like_1000_nonlinearity.svg?width=300.
- Bent_function wikiPageID "24465207".
- Bent_function wikiPageRevisionID "603457603".
- Bent_function hasPhotoCollection Bent_function.
- Bent_function subject Category:Boolean_algebra.
- Bent_function subject Category:Combinatorics.
- Bent_function subject Category:Symmetric-key_cryptography.
- Bent_function subject Category:Theory_of_cryptography.
- Bent_function comment "In the mathematical field of combinatorics, a bent function is a special type of Boolean function. Defined and named in the 1960s by Oscar Rothaus in research not published until 1976, bent functions are so called because they are as different as possible from all linear and affine functions. They have been extensively studied for their applications in cryptography, but have also been applied to spread spectrum, coding theory, and combinatorial design.".
- Bent_function label "Bent function".
- Bent_function sameAs m.080glr3.
- Bent_function sameAs Q4890350.
- Bent_function sameAs Q4890350.
- Bent_function wasDerivedFrom Bent_function?oldid=603457603.
- Bent_function depiction Boolean_functions_like_1000_nonlinearity.svg.
- Bent_function isPrimaryTopicOf Bent_function.
