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