Explicit projective resolutions are built for simple L_K(E)-modules associated to cycles and irreducible polynomials, followed by computation of the K-dimension of Ext spaces between them.
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Homological properties of simple modules over Leavitt path algebras
Explicit projective resolutions are built for simple L_K(E)-modules associated to cycles and irreducible polynomials, followed by computation of the K-dimension of Ext spaces between them.