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For Leavitt path algebras, we show that whereas removing sources from a graph produces a Morita equivalence, removing sinks gives rise to a recollement situation. In general, we show that for a graph ({E}) and a finite hereditary subset ({H}) of ({E^0}), there is a recollement Open image in new windowWe record several corollaries.

Recollements, sinks elimination and Leavitt path algebras