Every Noetherian F-finite scheme has a canonical dualizing complex ω^•_X such that ω^•_X ≅ f! ω^•_Y for any finite type map f between F-finite Noetherian schemes.
Duality between cartier crystals and perverse F _p -sheaves, and application to generic vanishing
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$F$-finite schemes have a dualizing complex
Every Noetherian F-finite scheme has a canonical dualizing complex ω^•_X such that ω^•_X ≅ f! ω^•_Y for any finite type map f between F-finite Noetherian schemes.