Pages that link to "Item:Q1175300"
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The following pages link to A splitting principle for group representations (Q1175300):
Displaying 15 items.
- Two classifications of simple Mackey functors with applications to group cohomology and the decomposition of classifying spaces (Q686046) (← links)
- A note on the splitting principle (Q817625) (← links)
- Algebraicisation of explicit Brauer induction (Q1188169) (← links)
- The representation ring of a compact Lie group revisited (Q1266439) (← links)
- A general theory of canonical induction formulae (Q1270409) (← links)
- The split building of a reductive group (Q1318080) (← links)
- Categorifying induction formulae via divergent series (Q1732901) (← links)
- Equivariant properties of symmetric products (Q2973306) (← links)
- A SPLITTING PRINCIPLE FOR HOMOTOPY EQUIVALENT REPRESENTATIONS OF SUPERSOLVABLE GROUPS (Q3726986) (← links)
- EXPLICIT BRAUER INDUCTION AND THE GLAUBERMAN CORRESPONDENCE (Q4474458) (← links)
- (Q4510758) (← links)
- (Q4517851) (← links)
- NET BUNDLES OVER POSETS AND K-THEORY (Q4916131) (← links)
- Splittings of global Mackey functors and regularity of equivariant Euler classes (Q6051518) (← links)
- Chern classes in equivariant bordism (Q6178440) (← links)