Nonrational Toric Geometry III - Quasifolds, Foliations, Combinatorics and One-parameter Families

Nonrational Toric Geometry III - Quasifolds, Foliations, Combinatorics and One-parameter Families

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STANLEY'S THEOREM RIVISITED

20 of 23

20 of 23

STANLEY'S THEOREM RIVISITED

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Nonrational Toric Geometry III - Quasifolds, Foliations, Combinatorics and One-parameter Families

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  1. 1 Intro
  2. 2 INTRODUCTION: PREVIOUS TALKS
  3. 3 INTRODUCTION: REMARKS
  4. 4 INTRODUCTION MOTIVATIONS
  5. 5 INTRODUCTION: A NEW FRAMEWORK, B.-ZAFFRAN (2015)
  6. 6 HOLOMORPHIC PRINCIPAL BUNDLES OVER PROJECTIVE TORIC VARIETIES L. MERRSEMAN, A. VERJOVSKY (2004)
  7. 7 NONRATIONAL TORIC GEOMETRY IN THE FRAMEWORK OF POLIATIONS (B.-ZAFFRAN): CONVEX GEOMETRIC SIDE
  8. 8 CONVEX GEOMETRIC SIDE: TRIANGULATED VECTOR
  9. 9 WHY TRIANGULATED VECTOR CONFIGURATIONS? CONVEX GEOMETRIC DATA POR LVMB MANIFOLDS
  10. 10 CONVEX GEOMETRIC DATA FOR LVMB MANIFOLDS
  11. 11 GALE DUALITY
  12. 12 CONSTRUCTION OF LVMB MANIFOLDS
  13. 13 THE HOLOMORPHIC FOLIATION
  14. 14 RATIONALITY MEASURE OF V AND LEAVES TOPOLOGICAL TYE
  15. 15 FOLIATIONS MODELING COMPLEX TORIC QUASIFOLDS
  16. 16 MODEL EXAMPLES: THE FAN OF CP
  17. 17 THE HIRZEBRUCH FAMILY, B-PRATO-ZAFFRAN 2019
  18. 18 BASIC COHOMOLOGY, AGAIN B-ZAFFRAN (2015)
  19. 19 COMPUTATION OF BASIC BETTI NUMBERS
  20. 20 STANLEY'S THEOREM RIVISITED
  21. 21 STANLEY'S ARGUMENT ADAPTED
  22. 22 RELATED WORKS AND PERSPECTIVES
  23. 23 BIBLIOGRAPHY OF THE MINICOURSE

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