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＜E-Book＞
Connections Between Algebra, Combinatorics, and Geometry / edited by Susan M. Cooper, Sean Sather-Wagstaff
(Springer Proceedings in Mathematics & Statistics. ISSN:21941017 ; 76)

Edition	1st ed. 2014.
Publisher	New York, NY : Springer New York : Imprint: Springer
Year	2014
Language	English
Size	XVI, 317 p. 41 illus., 18 illus. in color : online resource
Authors	Cooper, Susan M editor Sather-Wagstaff, Sean editor SpringerLink (Online service)
Subjects	LCSH:Commutative algebra LCSH:Commutative rings LCSH:Algebraic geometry FREE:Commutative Rings and Algebras FREE:Algebraic Geometry
Notes	Preface -- Differential Graded Commutative Algebra -- Secant Varieties -- Fat Points and Symbolic Powers -- An Introduction to Stanley-Reisner Rings -- Combinatorial Resolutions -- Geometric Properties of the Tor Algebra Structure for Trivariate Monomial Ideals -- Interactions Between Linear Algebra and Algebraic Geometry -- Fat Points -- Primary Decomposition of Certain Permanental Ideals Commutative algebra, combinatorics, and algebraic geometry are thriving areas of mathematical research with a rich history of interaction. Connections Between Algebra, Combinatorics, and Geometry contains lecture notes, along with exercises and solutions, from the Workshop on Connections Between Algebra and Geometry held at the University of Regina from May 29-June 1, 2012. It also contains research and survey papers from academics invited to participate in the companion Special Session on Interactions Between Algebraic Geometry and Commutative Algebra, which was part of the CMS Summer Meeting at the University of Regina held June 2–3, 2012, and the meeting Further Connections Between Algebra and Geometry, which was held at the North Dakota State University, February 23, 2013. This volume highlights three mini-courses in the areas of commutative algebra and algebraic geometry: differential graded commutative algebra, secant varieties, and fat points and symbolic powers. It will serve as a useful resource for graduate students and researchers who wish to expand their knowledge of commutative algebra, algebraic geometry, combinatorics, and the intricacies of their intersection.  HTTP:URL=https://doi.org/10.1007/978-1-4939-0626-0

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