论文标题
假想二次场的Siegel零的显式上限
An explicit upper bound for Siegel zeros of imaginary quadratic fields
论文作者
论文摘要
对于任何整数$ d \ geq 3 $，$ -d $是基本的判别，我们表明与真实原始角色$χ（\ cdot）=（\ frac {-d} {-d} {\ cdot}）$相关的dirichlet $ l $ function在间隔$ [1-6.5/s s s s s s s s s s s s s s s s s s n Inteven $ [1-1-6.1-6.5/s s s s s s s ractiany = 1-1-6.1-1-1-6 =很积极，并不会消失。 $
For any integer $d\geq 3$ such that $-d$ is a fundamental discriminant, we show that the Dirichlet $L$-function associated with the real primitive character $χ(\cdot)=(\frac{-d}{\cdot})$ does not vanish on the positive part of the interval $[1-6.5/\sqrt{d},\ 1]. $
