Pages that link to "Item:Q1173732"
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The following pages link to The projective Schur subgroup of the Brauer group and root groups of finite groups (Q1173732):
Displaying 24 items.
- Every central simple algebra is Brauer equivalent to a Hopf Schur algebra. (Q384314) (← links)
- The Schur multiplier, fields, roots of unity, and a natural splitting (Q582381) (← links)
- The Brauer-Clifford group and rational forms of finite groups. (Q655403) (← links)
- Projective Schur groups of Henselian fields (Q860421) (← links)
- The Brauer splitting theorem and projective representations of finite groups over rings (Q1121986) (← links)
- Finite groups over arithmetical rings and globally irreducible representations. (Q1295927) (← links)
- Projective Schur groups of iterated power series fields. (Q1399135) (← links)
- Subgroups of the Brauer group of a cocommutative coalgebra (Q1570890) (← links)
- Projective Schur algebras of nilpotent type are Brauer equivalent to radical algebras (Q1818857) (← links)
- Fields for which the projective Schur subgroup is the whole Brauer group (Q1852733) (← links)
- Projective Schur algebras have Abelian splitting fields (Q1895615) (← links)
- On the projective Schur group of a field (Q1906635) (← links)
- Introducing crystalline graded algebras. (Q2478184) (← links)
- The Schur-Clifford subgroup of the Brauer-Clifford group (Q2515643) (← links)
- The Schur Group Conjecture for the Ring of Integers of a Number Field (Q3987550) (← links)
- Twists of matrix algebras and some subgroups of Brauer groups (Q3987897) (← links)
- Projective schur algebras over a field of positive characteristic (Q4216662) (← links)
- Projective schur division algebras (Q4395735) (← links)
- (Q4510750) (← links)
- (Q4723863) (← links)
- Schunck classes and projectors in a class of locally finite groups (Q4863105) (← links)
- Yetter–Drinfel’d modules over weak Hopf quasigroups (Q5024543) (← links)
- The Brauer group of irreducible coalgebras (Q5936924) (← links)
- Division algebras with a projective basis (Q5937676) (← links)
