We apply the method of iterated inflations to show that the wreath product of a cellular algebra with a symmetric group is cellular, and obtain descriptions of the cell and simple modules together with a semisimplicity condition for such wreath products.
A family of new simple modules over the Schrödinger-Virasoro algebra
A cellular algebra with certain idempotent decomposition
Steinberg squares and tensor products of tilting modules with simple modules
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