David Eisenbud is a Professor in the Department of Mathematics at the University of California, Berkeley. Srikanth B. Iyengar is a Professor in the Department of Mathematics at the University of Utah. Anurag K. Singh is a Professor in the Department of Mathematics at the University of Utah. J. Toby Stafford is Professor in the Department of Mathematics at the University of Manchester. Michel Van den Bergh is Director of Research at the Research Foundation - Flanders (FWO), Belgium.

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• Preface David Eisenbud, Srikanth B. Iyengar, Anurag K. Singh, J. Toby Stafford and Michel Van den Bergh; 1. Growth functions Jason P. Bell; Syzygies, finite length modules, and random curves Christine Berkesch and Frank-Olaf Schreyer; 2. Vector bundles and ideal closure operations Holger Brenner; 3. Hecke algebras and symplectic reflection algebras Maria Chlouveraki; 4. Limits in commutative algebra and algebraic geometry Steven Dale Cutkosky; 5. Introduction to uniformity in commutative algebra Craig Huneke and Claudiu Raicu; 6. Noncommutative motives and their applications Matilde Marcolli and Gonçalo Tabuada; 7. Infinite graded free resolutions Jason McCullough and Irena Peeva; 8. Poincaré–Birkhoff–Witt theorems Anne V. Shepler and Sarah Witherspoon; 9. Frobenius splitting in commutative algebra Karen E. Smith and Wenliang Zhang; 10. From Briançon–Skoda to Scherk–Varchenko Duco van Straten; 11. The interplay of algebra and geometry in the setting of regular algebras Michaela Vancliff; 12. Survey on the D-module f s Uli Walther, with an appendix by Anton Leykin; 13. Introduction to derived categories Amnon Yekutieli.

David Eisenbud is a Professor in the Department of Mathematics at the University of California, Berkeley. Srikanth B. Iyengar is a Professor in the Department of Mathematics at the University of Utah. Anurag K. Singh is a Professor in the Department of Mathematics at the University of Utah. J. Toby Stafford is Professor in the Department of Mathematics at the University of Manchester. Michel Van den Bergh is Director of Research at the Research Foundation - Flanders (FWO), Belgium.

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• Preface David Eisenbud, Srikanth B. Iyengar, Anurag K. Singh, J. Toby Stafford and Michel Van den Bergh; 1. Growth functions Jason P. Bell; Syzygies, finite length modules, and random curves Christine Berkesch and Frank-Olaf Schreyer; 2. Vector bundles and ideal closure operations Holger Brenner; 3. Hecke algebras and symplectic reflection algebras Maria Chlouveraki; 4. Limits in commutative algebra and algebraic geometry Steven Dale Cutkosky; 5. Introduction to uniformity in commutative algebra Craig Huneke and Claudiu Raicu; 6. Noncommutative motives and their applications Matilde Marcolli and Gonçalo Tabuada; 7. Infinite graded free resolutions Jason McCullough and Irena Peeva; 8. Poincaré–Birkhoff–Witt theorems Anne V. Shepler and Sarah Witherspoon; 9. Frobenius splitting in commutative algebra Karen E. Smith and Wenliang Zhang; 10. From Briançon–Skoda to Scherk–Varchenko Duco van Straten; 11. The interplay of algebra and geometry in the setting of regular algebras Michaela Vancliff; 12. Survey on the D-module f s Uli Walther, with an appendix by Anton Leykin; 13. Introduction to derived categories Amnon Yekutieli.

David Eisenbud is a Professor in the Department of Mathematics at the University of California, Berkeley. Srikanth B. Iyengar is a Professor in the Department of Mathematics at the University of Utah. Anurag K. Singh is a Professor in the Department of Mathematics at the University of Utah. J. Toby Stafford is Professor in the Department of Mathematics at the University of Manchester. Michel Van den Bergh is Director of Research at the Research Foundation - Flanders (FWO), Belgium.

Select Guide Rating

• Preface David Eisenbud, Srikanth B. Iyengar, Anurag K. Singh, J. Toby Stafford and Michel Van den Bergh; 1. Growth functions Jason P. Bell; Syzygies, finite length modules, and random curves Christine Berkesch and Frank-Olaf Schreyer; 2. Vector bundles and ideal closure operations Holger Brenner; 3. Hecke algebras and symplectic reflection algebras Maria Chlouveraki; 4. Limits in commutative algebra and algebraic geometry Steven Dale Cutkosky; 5. Introduction to uniformity in commutative algebra Craig Huneke and Claudiu Raicu; 6. Noncommutative motives and their applications Matilde Marcolli and Gonçalo Tabuada; 7. Infinite graded free resolutions Jason McCullough and Irena Peeva; 8. Poincaré–Birkhoff–Witt theorems Anne V. Shepler and Sarah Witherspoon; 9. Frobenius splitting in commutative algebra Karen E. Smith and Wenliang Zhang; 10. From Briançon–Skoda to Scherk–Varchenko Duco van Straten; 11. The interplay of algebra and geometry in the setting of regular algebras Michaela Vancliff; 12. Survey on the D-module f s Uli Walther, with an appendix by Anton Leykin; 13. Introduction to derived categories Amnon Yekutieli.