Book contents
- Frontmatter
- Dedication
- Contents of Volume 1
- Contents of Volume 2
- List of Contributors (Volume 1)
- List of Contributors (Volume 2)
- 14 Stability of Tangent Bundles on Smooth Toric Picard-rank-2 Varieties and Surfaces
- 15 Tropical Cohomology with Integral Coefficients for Analytic Spaces
- 16 Schubert Polynomials, Pipe Dreams, Equivariant Classes, and a Co-transition Formula
- 17 Positivity Certificates via Integral Representations
- 18 On the Coproduct in Affine Schubert Calculus
- 19 Bost–Connes Systems and F1-structures in Grothendieck Rings, Spectra, and Nori Motives
- 20 Nef Cycles on Some Hyperkähler Fourfolds
- 21 Higher Order Polar and Reciprocal Polar Loci
- 22 Characteristic Classes of Symmetric and Skew-symmetric Degeneracy Loci
- 23 Equivariant Cohomology, Schubert Calculus, and Edge Labeled Tableaux
- 24 Galois Groups of Composed Schubert Problems
- 25 A K-theoretic Fulton Class
Dedication
Published online by Cambridge University Press: 14 March 2022
- Frontmatter
- Dedication
- Contents of Volume 1
- Contents of Volume 2
- List of Contributors (Volume 1)
- List of Contributors (Volume 2)
- 14 Stability of Tangent Bundles on Smooth Toric Picard-rank-2 Varieties and Surfaces
- 15 Tropical Cohomology with Integral Coefficients for Analytic Spaces
- 16 Schubert Polynomials, Pipe Dreams, Equivariant Classes, and a Co-transition Formula
- 17 Positivity Certificates via Integral Representations
- 18 On the Coproduct in Affine Schubert Calculus
- 19 Bost–Connes Systems and F1-structures in Grothendieck Rings, Spectra, and Nori Motives
- 20 Nef Cycles on Some Hyperkähler Fourfolds
- 21 Higher Order Polar and Reciprocal Polar Loci
- 22 Characteristic Classes of Symmetric and Skew-symmetric Degeneracy Loci
- 23 Equivariant Cohomology, Schubert Calculus, and Edge Labeled Tableaux
- 24 Galois Groups of Composed Schubert Problems
- 25 A K-theoretic Fulton Class
Summary
- Type
- Chapter
- Information
- Facets of Algebraic GeometryA Collection in Honor of William Fulton's 80th Birthday, pp. v - viPublisher: Cambridge University PressPrint publication year: 2022