Combinatorial aspects of commutative algebra and algebraic geometry : the Abel symposium 2009
Author(s)
Bibliographic Information
Combinatorial aspects of commutative algebra and algebraic geometry : the Abel symposium 2009
（Abel symposia / edited by the Norwegian Mathematical Society, 6）
Springer Berlin, c2011
Available at / 17 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
C-P||Voss||2009.6200021320915
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Hokkaido University, Library, Graduate School of Science, Faculty of Science and School of Science数学
Norway/2009-C/Proc.2080259870
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Note
"The Abel Symposium 2009 was held ... in the town of Voss in Western Norway."--P. viii
Includes bibliographical references
Description and Table of Contents
Description
The Abel Symposium 2009 "Combinatorial aspects of Commutative Algebra and Algebraic Geometry", held at Voss, Norway, featured talks by leading researchers in the field.
This is the proceedings of the Symposium, presenting contributions on syzygies, tropical geometry, Boij-Soederberg theory, Schubert calculus, and quiver varieties. The volume also includes an introductory survey on binomial ideals with applications to hypergeometric series, combinatorial games and chemical reactions.
The contributions pose interesting problems, and offer up-to-date research on some of the most active fields of commutative algebra and algebraic geometry with a combinatorial flavour.
Table of Contents
The Cone of Betti Diagrams of Bigraded Artinian Modules of Codimension Two: M.Boij, G.Floystad.- Koszul Cycles: W.Bruns, A.Conca, T.Roemer.- Boij-Soederberg Theory: D.Eisenbud, F.-O.Schreyer.- Powers of Componentwise Linear Ideals: J.Herzog, T.Hibi, H.Ohsugi.- Modules With 1-Dimensional Socle and Components of Lusztig Quiver Varieties in Type A.: J.Kamnitzer, C.Sadanand.- Realization Spaces for Tropical Fans: E.Katz, S.Payne.- A Relation Between Symmetric Polynomials and the Algebra of Classes, Motivated by Equivariant Schubert Calculus: D.Laksov.- Theory and Applications of Lattice Point Methods for Binomial Ideals: E.Miller.- Equations Defining Secant Varieties: Geometry and Computation: J.Sidman, P. Vermeire.
by "Nielsen BookData"