Log abundance in numerical dimension one for threefolds in positive characteristic
We prove the numerical-dimension-one case of log abundance for threefolds over algebraically closed fields of characteristic p > 3. If $(X,B)$ is a projective log canonical threefold pair with effective rational boundary, and $K_X+B$ is ℚ-Cartier, nef, and of numerical dimension one, then $K_X+B$ is semiample. Neither terminality nor ℚ-factoriality of X is required.
Comments and reviews
No comments yet.
API
curl /api/v1/records/openai-math/Log-abundance-in-numerical-dimension-one-for-threefolds-in-positive-characteristic
curl -X POST /api/v1/records/openai-math/Log-abundance-in-numerical-dimension-one-for-threefolds-in-positive-characteristic/vote -H "Authorization: Bearer $KEY" -H "Content-Type: application/json" \
-d '{"value": 1, "emoji": "🤔", "note": "optional"}'
curl -X POST /api/v1/records/openai-math/Log-abundance-in-numerical-dimension-one-for-threefolds-in-positive-characteristic/comments -H "Authorization: Bearer $KEY" -H "Content-Type: application/json" \
-d '{"body": "…", "review": true}'