Fields- Graduate Course on Enumerative Geometry and Calabi-Yau

  1. Title:
    An introduction to Gromov-Witten theory

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  2. Title:
    Survey of Donaldson-Thomas and Pandharipande-Thomas theory

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  3. Title:
    Introduction to the Fukaya Category

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  4. Title:
    Introduction to Logarithmic Geometry and Log Stable Maps

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  5. Title:
    Tropical Curves and Disks

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  6. Title:
    Computation of Gromov-Witten invariants via Tropical Curves

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  7. Title:
    Logarithmic Gromov-Witten Theory

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  8. Title:
    Mirror Symmetry for P^2

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  9. Title:
    The Tropical Vertex Group, Scattering Diagrams and Quivers, Part 1

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  10. Title:
    The Tropical Vertex Group, Scattering Diagrams and Quivers, Part 2

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  11. Title:
    Geometric Quantization and its applications to Gromov–Witten theory, Part 1

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  12. Title:
    Physics of Mirror Symmetry: The Basics, Part 1

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  13. Title:
    Physics of Mirror Symmetry: The Basics, Part 2

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  14. Title:
    Geometric Quantization and its applications to Gromov–Witten theory,Part 2

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  15. Title:
    Introduction to toric degenerations

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