PIMS - UVic Discrete Math Seminar: Shuxing Li

An $(m,n)$-generalized bent function is a function from $\mathbb{Z}_2^n$ to $\mathbb{Z}_m$ so that its associated Fourier transformations have constant absolute value. It is known that an $(m,n)$-generalized bent function exists whenever one of the following holds:

1. both $m$ and $n$ are even.

2. $4 \mid m$.