Written to honor the 80th birthday of William Fulton, the articles collected in this volume (the second of a pair) present substantial contributions to algebraic geometry and related fields, with an emphasis on combinatorial algebraic geometry and intersection theory. Featured include commutative algebra, moduli spaces, quantum cohomology, representation theory, Schubert calculus, and toric and tropical geometry. The range of these contributions is a testament to the breadth and depth of Fulton's mathematical influence. The authors are all internationally recognized experts, and include well-established researchers as well as rising stars of a new generation of mathematicians. The text aims to stimulate progress and provide inspiration to graduate students and researchers in the field.

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Cambridge University Press

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Topic

Subtopic

Cover
Series information
Title page
Copyright information
Dedication
Contents of Volume 2
Contents of Volume 1
List of Contributors (Volume 2)
List of Contributors (Volume 1)
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 F[sub(1)]-structures in Grothendieck Rings, Spectra, and Nori Motives
20 Nef Cycles on Some Hyperkähler Fourfolds
21 Higher Order Polar and Reciprocal Polar Loci
22 Symmetric and Skew-symmetric Degeneracy Loci
23 Equivariant Cohomology and Schubert Calculus
24 Galois Groups of Composed Schubert Problems
25 A K-theoretic Fulton Class

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