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Bijections between invariants associated to indecomposable projective modulesover some suitable Brauer configuration algebras and invariants associated tosolutions of the Kronecker problem and the four subspace problem are used tocategorify integer sequences in the sense of Ringel and Fahr. Dimensions of theBrauer configuration algebras and their corresponding centers involved in thedifferent processes are given as well.

Brauer Configuration Algebras and Matrix Problems to Categorify Integer Sequences