MSRI- Combinatorial, Enumerative and Toric Geometry

  1. Title:
    Frobenius splitting of matrix Schubert varieties and positroid varieties, with applications to juggling

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  2. Title:
    GIT-cones and applications

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  3. Title:
    The Hilbert scheme of the diagonal in a product of projective spaces

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  4. Title:
    The K-Theory of Symplectic Orbifolds

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  5. Title:
    K-theoretic Schubert calculus on the affine Grassmannian

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  6. Title:
    The virtual Betti numbers of the Hilbert scheme of points on a Calabi- Yau threefold

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  7. Title:
    Quantum K theory of Grassmannians

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  8. Title:
    Compactifications of Subvarieties of Tori

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  9. Title:
    Boundary complexes of varieties

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  10. Title:
    Tropical bounds on nef cones

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  11. Title:
    What can we learn about matroids from K-theory?

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  12. Title:
    Convex bodies, semi-groups of integral points, algebras of finite type, and geometry of linear series on varieties

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  13. Title:
    Equivariant transversality and K-theoretic positivity

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  14. Title:
    Geometric positivity in the cohomology of homogeneous varieties

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  15. Title:
    Towards a Littlewood-Richardson rule in the Kac-Moody setting.

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  16. Title:
    Strong exceptional collections of line bundles on Fano toric DM stacks

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  17. Title:
    On asymptotic invariants of graded sequences of ideals

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