1 citations · 2 across the 6 of their papers we have counts for
6 papers
No three algebraic conjugates of degree sixteen sum to zero
Žygimantas Baronėnas, Paulius Drungilas, Jonas Jankauskas
Let be the smallest positive integer, not a multiple of , for which there exists an algebraic number $\al$ of degree over whose three algebraic conjugates a…
Linear relations of four conjugates of an algebraic number of degree eight
Žygimantas Baronėnas, Paulius Drungilas, Jonas Jankauskas
We characterize all algebraic numbers of degree for which there exist four distinct algebraic conjugates , , , of satisfying the linear relation $α…
No three algebraic conjugates of degree sixteen sum to zero
Žygimantas Baronėnas, Paulius Drungilas, Jonas Jankauskas
Let be the smallest positive integer, not divisible by , for which there exists an algebraic number over of degree whose some three algebraic conjugates sum…
Linear relations of four conjugates of an algebraic number
Ž. Baronėnas, P. Drungilas, J. Jankauskas
We characterize all algebraic numbers of degree for which there exist four distinct algebraic conjugates , , , of satisfying the rela…
On certain multiples of Littlewood and Newman polynomials
P. Drungilas, J. Jankauskas, G. Junevičius +2
Polynomials with all the coefficients in and constant term 1 are called Newman polynomials, whereas polynomials with all the coefficients in are called Littl…
On Newman and Littlewood multiples of Borwein polynomials
Paulius Drungilas, Jonas Jankauskas, Jonas Šiurys
A Newman polynomial has all the coefficients in and constant term 1, whereas a Littlewood polynomial has all coefficients in . We call a…