Pages that link to "Item:Q1922895"

The following pages link to Finite nonsolvable groups in which only two nonlinear irreducible characters have equal degrees (Q1922895):

Displaying 18 items.

• Characterization of some simple groups by the multiplicity pattern. (Q382224) (← links)
• Solvable \(D_2\)-groups (Q520414) (← links)
• Nonsolvable \(D_2\)-groups. (Q889440) (← links)
• Finite solvable groups with at most two nonlinear irreducible characters of each degree. (Q958528) (← links)
• On Thompson's theorem (Q1818871) (← links)
• Finite solvable groups in which only two nonlinear irreducible characters have equal degrees (Q1922899) (← links)
• On Isaacs’ three character degrees theorem (Q4332997) (← links)
• (Q4996524) (← links)
• FINITE SOLVABLE GROUPS WITH DISTINCT MONOMIAL CHARACTER DEGREES (Q5110625) (← links)
• On the multiplicity of character degrees of nonsolvable groups (Q5162781) (← links)
• Groups with only two nonlinear non-faithful irreducible characters (Q5227113) (← links)
• (Q5240533) (← links)
• Groups with one nonlinear irreducible Brauer character are solvable (Q5401990) (← links)
• Nondivisibility among character degrees II: Nonsolvable groups (Q5436514) (← links)
• Groups in which the co-degrees of the irreducible characters are distinct (Q5860696) (← links)
• Finite groups admitting at most two irreducible characters having equal co-degrees (Q5882599) (← links)
• On the multiplicities of the character codegrees of finite groups (Q6146909) (← links)
• Finite groups in which distinct nonlinear irreducible characters have distinct codegrees (Q6196771) (← links)