Pages that link to "Item:Q1019833"

The following pages link to The class number one problem for some totally complex quartic number fields (Q1019833):

Displaying 10 items.

• Determination of the orders generated by a cyclic cubic unit that are Galois invariant (Q479567) (← links)
• On distinct unit generated fields that are totally complex (Q479599) (← links)
• The positive discriminant case of Nagell's theorem for certain cubic orders (Q626835) (← links)
• On some cubic or quartic algebraic units (Q962997) (← links)
• The additive unit structure of pure quartic complex fields (Q1038629) (← links)
• On the class number one problem for non-normal quartic CM-fields (Q1326956) (← links)
• Some quartic number fields containing an imaginary quadratic subfield (Q3068447) (← links)
• Fundamentality of a cubic unit $u$ for $\mathbb {Z}[u]$ (Q3081298) (← links)
• On the fundamental units of a totally real cubic order generated by a unit (Q3116532) (← links)
• The class number one problem for imaginary octic non-CM extensions of \(\mathbb{Q}\) (Q6051337) (← links)