Numerical semiampleness and generalized minimal models
What the paper claims, in its own words
Proves numerical semiampleness for nef adjoints with pseudo-effective and M nef rational, for projective klt rational pairs over algebraically closed characteristic-zero fields and smooth compact Kähler rational klt simple-normal-crossing pairs, using Bott–Chern cohomology in the latter case. Separately, projective generalized log canonical rational pairs over such fields admit minimal models for pseudo-effective adjoints and Mori fiber spaces otherwise, with nef b-data fixed.
The plain-language explainer for this entry is still coming.
The original papers (4)
- Numerical semiampleness of nef adjoint classes on compact Kähler manifolds (PDF, opens in a new tab) October 6, 2026
- Numerical Semiampleness of Nef Adjoint Divisors (PDF, opens in a new tab) October 3, 2026
- Minimal models and Mori fibre spaces for generalized log canonical Q-pairs (PDF, opens in a new tab) September 24, 2026
- Minimal models in numerical dimension one (PDF, opens in a new tab) September 24, 2026