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Commutative Algebra with a View Toward Algebraic Geometry
"This text has personality—Those familiar with Eisenbud"s own research will recognize its traces in his choice of topics and manner of approach. The book conveys infectious enthusiasm and the conviction that research in the field is active and yet accessible."—MATHEMATICAL REVIEWS
Great reference with tons of material, explained from the basics. If you've been studying commutative rings for years and want a geometric perspective, this is the book for you. Read morePublished 8 months ago by Reeve
Very easy for read! I recommend for benningers graduate students.Published 11 months ago by carlos alexandre gomes da silva
Excellent book. Very clear, thorough, with tons of interesting examplesPublished 14 months ago by vamosrafa
I cannot comment much on this book as a first experience to commutative algebra, but as a reference and particularly a companion to Hartshorne it is irreplacable (as noted in the... Read morePublished 22 months ago by origin415
These springer print on demand books should be labelled low quality for their paper and print. Pages are very thick printed with the lowest quality setting.Published on September 20, 2012 by E. D.
Eisenbud's book is remarkable in that it is written as a text to learn commutative algebra and yet it also functions as a reference book on algebra to a professional working in... Read morePublished on May 22, 2012 by Adamg
I started reading it only recently and made past first 3 chapters. So this review is less about the specifics of the content, but about the general style. Read morePublished on August 22, 2011 by Amazon Customer
Well, the strength of this book lies in where it takes you. There is so much material here that when finished, you'll be prepared for a lot. Read morePublished on February 26, 2007 by Loopspace
I purchased this as a book of reference. When I want to know something about Commutative Algebra (while reading Hartshorne's Algebraic Geometrry), I like a standard book of... Read morePublished on March 17, 2006 by Tim Wouters