Scientific Organiser
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Milena Hering, University of Edinburgh
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Frank-Olaf Schreyer, Universität des Saarlandes
About:
Topics covered included: Boij-Soderberg theory, asymptotic syzygies, combinatorial methods in understanding minimal free resolutions of monomial, toric ideals or ideals associated to graphs, and methods of representation theory to understand Veronese embeddings.
Speakers
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Gavril Farkas, Humboldt Universität zu Berlin - The Green-Lazarsfeld Secant Conjecture
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Alexander Engström, Aalto University - Cellular Resolutions
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Jurgen Herzog, Universität Duisburg-Essen - Pseudo-Gorenstein and Level Hibi Rings
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Victor Lozovanu, Universita di Milano-Bicocca - Syzygies on Abelian Surfaces
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Aldo Conca, Univerista degli Studi di Genova - Homological Properties of Koszul Algebras
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Sandra Di Rocco, KTH Royal Institute of Technology - Toric Vector Bundles and Polytopes
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Takayuki Hibi, Osaka University - Regularity of Edge Ideals and Dominating Induced Matchings
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Wouter Castryck, Universiteit Gent - A Kp1 Conjecture for Toric Surfaces
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Gregory Smith, Queen's University - Nonnegativity Certificates on Real Projective Curves
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Sijong Kwak, Korea Advanced Institute of Science and Technology - Equations, Syzygies and Classification of Projective Algebraic Sets with Respect to Betti Tables
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Volkmar Welker, Philipps-Universität Marburg - Asymptotic Syzygies of Stanley Reisner Rings of Iterated Subdivisions
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Gavin Brown, University of Warwick - Orbifold Cancellation and Free Resolutions
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Winfried Bruns, Universität Osnabrück - Ideals Generated by Superstandard Tableaux
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Jerzy Weyman, University of Connecticut - On the Free Resolutions of Length Three
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Hal Schenck, University of Illinois - Algebra and Geometry of Wachspress Surfaces
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Claudiu Raicu, University of Notre Dame - The Syzygies of Some Thickenings of Determinantal Varieties
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Daniel Erman, University of Wisconsin - Ulrich Bundles Supported on the Diagonal
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Lawrence Ein, University of Illinois - Asymptotic Syzygies of Algebraic Varieties
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Jessica Sidman, Mount Holyoke College - Syzygies, Secants and Subspaces