Pages that link to "Item:Q2655973"
From MaRDI portal
The following pages link to Representation theory of wreath products of finite groups (Q2655973):
Displaying 22 items.
- Induced representations and harmonic analysis on finite groups (Q344227) (← links)
- Wreath product of matrices (Q344910) (← links)
- Linear codes on posets with extension property (Q393354) (← links)
- Appendix: Gelfand pairs associated with the action of \(G\). (Q444397) (← links)
- Wreath product action on generalized Boolean algebras (Q491535) (← links)
- Rooted trees and iterated wreath products of cyclic groups (Q705250) (← links)
- On the decomposition rules of tensor products of the representations of the classical Weyl groups (Q790240) (← links)
- Realizations of factor representations of finite type with emphasis on their characters for wreath products of compact groups with the infinite symmetric group. (Q862140) (← links)
- Symmetries of symmetries and geometrical CP violation (Q902011) (← links)
- Commutative association schemes (Q1039424) (← links)
- Irreducible representations of wreath products of association schemes (Q1408686) (← links)
- Invariant theory for wreath product groups (Q1574427) (← links)
- Symmetry-breaking bifurcations of wreath product systems (Q1819214) (← links)
- On the representation theory of wreath products of finite groups and symmetric groups (Q1966353) (← links)
- Statistical enumeration of groups by double cosets (Q2153309) (← links)
- Toeplitz momentary symbols: definition, results, and limitations in the spectral analysis of structured matrices (Q2158274) (← links)
- Doubly transitive lines. I: Higman pairs and roux (Q2237944) (← links)
- Harmonicity and invariance on slices of the Boolean cube (Q2334365) (← links)
- Cayley automatic representations of wreath products (Q2814835) (← links)
- Representations of wreath products of algebras (Q4462156) (← links)
- The ergodic theorem for random walks on finite quantum groups (Q5159795) (← links)
- \(G(\ell,k,d)\)-modules via groupoids (Q5964805) (← links)