engleski

Diophantine quadruples in the ring of integers of Q(2^(1/3))

We show that in the ring of integers of the pure cubic field Q(2^(1/3)) there exits a D(w)-quadruple if and only if w can be represented as a difference of two squares of integers in Q(2^(1/3)).

Diophantine quadruples; pure cubic field

nije evidentirano