A congruence on real quadratic fields 實(shí)二次域的一個(gè)同余式
The class number of positive even unimodular lattices over real quadratic field 實(shí)二次域上正定偶幺模格的類數(shù)
Narrow class groups of quadratic fields with three odd prime divisors in discriminants 具有三個(gè)奇素因子的判別式的二次數(shù)域的狹義類群
In this paper , we find all pythagorean numbers in the complex quadratic field with class - number two 摘要本文中求出所有類數(shù)為2的二次代數(shù)復(fù)數(shù)體的畢氏數(shù)。
In this paper , the critical order of central point of certain hecke l - function of imaginary quadratic fields is studied by analytical methods 本篇文章主要利用了解析的方法,研究對(duì)虛二次域上一類heckel -函數(shù)在臨界區(qū)域中心點(diǎn)階的估計(jì)。
百科解釋
In algebraic number theory, a quadratic field is an algebraic number field K of degree two over Q. It is easy to show that the map d???Q(√d) is a bijection from the set of all square-free integers d?≠?0,?1 to the set of all quadratic fields.