Pages that link to "Item:Q2705815"

The following pages link to Finite groups in which the zeros of every nonlinear irreducible character are conjugate modulo its kernel (Q2705815):

Displaying 14 items.

• Finite groups whose same degree characters are Galois conjugate. (Q375513) (← links)
• On values of irreducible characters of finite simple groups (Q1276060) (← links)
• The action of the linear character group on the set of non-linear irreducible characters (Q1591538) (← links)
• On the number of conjugacy classes of zeros of characters. (Q1881739) (← links)
• Groups where the centers of the irreducible characters form a chain (Q2187961) (← links)
• Zeros of primitive characters of finite groups (Q2303701) (← links)
• Orthogonality on cosets. (Q2497417) (← links)
• On zeros of characters of finite groups (Q3073511) (← links)
• Finite groups with a nonlinear irreducible character having few zeros (Q3113345) (← links)
• A note on zeros of characters of finite groups. (Q3643432) (← links)
• Zeros of characters of finite groups (Q4522190) (← links)
• Finite groups with non-trivial intersections of kernels of all but one irreducible characters (Q5124051) (← links)
• Finite groups whose non-linear irreducible characters of the same degree are Galois conjugate. (Q5964488) (← links)
• On zeros of characters of finite groups (Q6599583) (← links)