The number of nonunimodular roots of a reciprocal polynomial

HIGHLIGHTS

• who: Dragan Stankov from the Centre Mersenne pour l`u00e9dition scientifique ouverte a Katedra Matematike RGF-a, Faculty of Mining and Geology, University of have published the paper: The number of nonunimodular roots of a reciprocal polynomial, in the Journal: (JOURNAL) of 19/07/2022
• what: The authors show that if the coefficients of a polynomial can be arbitrarily large in modulus then L can be arbitrarily close to 0.

SUMMARY

If m is an integer greater than 1 then (m-1)π sin 2m 2 π π(2m + 1) sin 2m (m-1 . . .

 



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