Pages that link to "Item:Q1064401"

The following pages link to Rational matrix groups of a special type (Q1064401):

Displaying 25 items.

• A character relationship on \(\mathrm{GL}_n(\mathbb C)\). (Q273093) (← links)
• Simple groups and the two-prime hypothesis (Q344222) (← links)
• Verifying Huppert's conjecture for \(\text{PSp}_4(q)\) when \(q>7\). (Q421484) (← links)
• Verifying Huppert's conjecture for \(^2G_2(q^2)\). (Q434422) (← links)
• Finite groups with special codegrees (Q777070) (← links)
• Lie-type-like groups. (Q897772) (← links)
• Extending the Steinberg representation (Q1194204) (← links)
• On codegrees and solvable groups (Q2169242) (← links)
• A note on the product of conjugacy classes of a finite group (Q2329127) (← links)
• Huppert's conjecture and almost simple groups (Q2697597) (← links)
• A CHARACTER-THEORETIC CRITERION FOR THE SOLVABILITY OF FINITE GROUPS (Q3186376) (← links)
• Verifying Huppert's Conjecture for PSL₃(<i>q</i>) and PSU₃(<i>q</i>²) (Q3395626) (← links)
• Character degree graphs that are complete graphs (Q3420039) (← links)
• (Q3977919) (← links)
• Steinberg Characters (Q4835711) (← links)
• NONDIVISIBILITY AMONG IRREDUCIBLE CHARACTER CO-DEGREES (Q5023508) (← links)
• -DIVISIBILITY OF CO-DEGREES OF IRREDUCIBLE CHARACTERS (Q5147584) (← links)
• The one-prime hypothesis on the co-degrees of irreducible characters (Q5159805) (← links)
• Five-vertex common divisor character degree graphs of non-solvable groups (Q5743048) (← links)
• Finite groups admitting at most two irreducible characters having equal co-degrees (Q5882599) (← links)
• The Fitting subgroup, <i>p</i>‐length, derived length and character table (Q6057399) (← links)
• Conjugacy classes and union of cosets of normal subgroups (Q6102529) (← links)
• On groups with the same character degrees as almost simple groups with socle small Ree groups (Q6164568) (← links)
• Groups with the same character degrees as almost simple Suzuki groups (Q6168139) (← links)
• The character co-degree sets and solvability (Q6192147) (← links)