Proposition 47.15.11. Let $A$ be a Noetherian ring which has a dualizing complex. Then any $A$-algebra essentially of finite type over $A$ has a dualizing complex.
Proposition 47.15.11. Let $A$ be a Noetherian ring which has a dualizing complex. Then any $A$-algebra essentially of finite type over $A$ has a dualizing complex.
Proof. This follows from a combination of Lemmas 47.15.6, 47.15.9, and 47.15.10. $\square$
Comments (2)
Comment #1693 by Sándor Kovács on
Comment #1741 by Johan on
There are also: