Notes on the Minimal Model Program from the University of Notre Dame's Fall 2025 Learning Seminar, organized by Emma Dooley and sponsored by Eric Riedl.
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Updated
May 19, 2026 - TeX
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birational-geometry
Here are 5 public repositories matching this topic...
Canonical-lane closure package for the Abundance Conjecture: admissible-class formulation, projection gates, local-to-global bridge, and carried remainder.
reproducibility algebraic-geometry local-to-global mathematical-proof manifold-constrained canonical-lane abundance-conjecture birational-geometry canonical-divisors minimal-model-program
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Updated
Jul 6, 2026 - Python
Canonical-lane closure package for Birational Geometry: admissible-class formulation, projection gates, local-to-global bridge, and carried remainder.
reproducibility algebraic-geometry local-to-global mathematical-proof manifold-constrained canonical-lane birational-geometry
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Updated
Jul 6, 2026 - Python
Canonical-lane closure package for Minimal Model Program: admissible-class formulation, projection gates, local-to-global bridge, and carried remainder.
reproducibility algebraic-geometry local-to-global mathematical-proof manifold-constrained canonical-lane birational-geometry minimal-model-program
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Updated
Jul 6, 2026 - Python
Canonical-lane closure package for Birational Classification: admissible-class formulation, projection gates, local-to-global bridge, and carried remainder.
reproducibility algebraic-geometry local-to-global mathematical-proof manifold-constrained canonical-lane birational-geometry minimal-model-program
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Updated
Jul 6, 2026 - Python
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