86 Duality for Spaces

Section 86.1: Introduction
Section 86.2: Dualizing complexes on algebraic spaces
- Lemma 86.2.1
- Definition 86.2.2
- Lemma 86.2.3
- Lemma 86.2.4
- Lemma 86.2.5
- Lemma 86.2.6
Section 86.3: Right adjoint of pushforward
- Lemma 86.3.1 reference
- Lemma 86.3.2
  - Equation 86.3.2.1
- Lemma 86.3.3
- Example 86.3.4
- Remark 86.3.5
- Example 86.3.6
- Lemma 86.3.7
Section 86.4: Right adjoint of pushforward and base change, I
- Equation 86.4.0.1
- Lemma 86.4.1
  - Equation 86.4.1.1
- Lemma 86.4.2
- Lemma 86.4.3
- Remark 86.4.4
Section 86.5: Right adjoint of pushforward and base change, II
- Lemma 86.5.1
  - Equation 86.5.1.1
Section 86.6: Right adjoint of pushforward and trace maps
- Lemma 86.6.1: Trace map and base change
- Lemma 86.6.2
Section 86.7: Right adjoint of pushforward and pullback
- Equation 86.7.0.1
- Lemma 86.7.1
- Lemma 86.7.2
Section 86.8: Right adjoint of pushforward for proper flat morphisms
- Lemma 86.8.1
- Lemma 86.8.2
- Lemma 86.8.3
Section 86.9: Relative dualizing complexes for proper flat morphisms
- Definition 86.9.1
- Lemma 86.9.2
- Lemma 86.9.3
- Lemma 86.9.4
- Lemma 86.9.5
- Lemma 86.9.6
Section 86.10: Comparison with the case of schemes
- Lemma 86.10.1