114 citations · 174 across the 26 of their papers we have counts for
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norms of Fekete and related polynomials
Christian Günther, Kai-Uwe Schmidt
A Littlewood polynomial is a polynomial in having all of its coefficients in . There are various old unsolved problems, mostly due to Littlewood and Erdős…
Exceptional planar polynomials
Florian Caullery, Kai-Uwe Schmidt, Yue Zhou
Planar functions are special functions from a finite field to itself that give rise to finite projective planes and other combinatorial objects. We consider polynomials over a fini…
Littlewood Polynomials with Small Norm
Jonathan Jedwab, Daniel J. Katz, Kai-Uwe Schmidt
Littlewood asked how small the ratio (where denotes the norm on the unit circle) can be for polynomials having all coefficients in ,…
The L_4 norm of Littlewood polynomials derived from the Jacobi symbol
Jonathan Jedwab, Kai-Uwe Schmidt
Littlewood raised the question of how slowly the L_4 norm ||f||_4 of a Littlewood polynomial f (having all coefficients in {-1,+1}) of degree n-1 can grow with n. We consider such…