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Algebraic Degree Stability in Boolean Functions by xk l is a document available to read on EtoBox.

This paper investigates the stability of the algebraic degree of vectorial Boolean functions when their inputs are limited to affine subspaces, which is crucial for cryptographic applications. The authors fully characterize conditions under which the algebraic degree remains unchanged for certain power functions and provide an explicit formula for counting such functions. Additionally, they explore the implications of these findings for specific functions like the multiplicative inverse and Kasami functions

Author

xk l

Language

EN