To the distribution of prime numbers in the polynomials of second degree with integer coefficients

In this paper, we prove: Theorem. Each volume $A>A'$ there are more $ \frac A{5\ln A}$ of polynomials of second degree with integer coefficients, senior coefficients are equal to two, each of which contains more $ \frac A{5\ln^{1+\varepsilon} A}$ simple ($\varepsilon>0$ — constant).