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Commutative Algebra: with a View Toward Algebraic Geometry (Graduate Texts in Mathematics, 150)

Name: Commutative Algebra: with a View Toward Algebraic Geometry (Graduate Texts in Mathematics, 150)
Brand: Springer
Rating: 4.5 (91 reviews)
ISBN: 9780387942698

Tác giả: David Eisenbud

NXB: Springer

📚Thuộc bộ sách Graduate Texts in Mathematics

4.5(91 đánh giá)

🏆Best Seller#3 in Group Theory

Liên hệ0

Chi tiết sản phẩm

Nhà xuất bảnSpringer

Năm xuất bản1995

Ngôn ngữEnglish

Số trang816 trang

Loại bìaHardcover

Kích thước6.1 x 1.85 x 9.25 inches

Trọng lượng2.69 pounds

Xếp hạng bán chạy

#163,634 in Books
#3 in Group Theory
#7 in Algebraic Geometry
#127 in Algebra

ISBN-100387942696

ISBN-139780387942698

ASIN0387942696

Mã CSIN0387942696

Về tác giả — David Eisenbud

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Review
D. EisenbudCommutative 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

Editorial Review
Commutative Algebra with a View Toward Algebraic Geometry

Cuốn sách Commutative Algebra: with a View Toward Algebraic Geometry (Graduate Texts in Mathematics, 150) do tác giả David Eisenbud chắp bút, phát hành bởi Springer, năm 1995, dày 816 trang thuộc thể loại Science & Math. Mã ISBN: 9780387942698.

Mô tả nội dung sách Commutative Algebra: with a View Toward Algebraic Geometry (Graduate Texts in Mathematics, 150) - David Eisenbud

Thông tin sách: Commutative Algebra: with a View Toward Algebraic Geometry (Graduate Texts in Mathematics, 150) (Hardcover, 816 trang) – Springer, 1995. Ngôn ngữ: Tiếng Anh.

Commutative Algebra is best understood with knowledge of the geometric ideas that have played a great role in its formation, in short, with a view towards algebraic geometry. The author presents a comprehensive view of commutative algebra, from basics, such as localization and primary decomposition, through dimension theory, differentials, homological methods, free resolutions and duality, emphasizing the origins of the ideas and their connections with other parts of mathematics. Many exercises illustrate and sharpen the theory and extended exercises give the reader an active part in complementing the material presented in the text. One novel feature is a chapter devoted to a quick but thorough treatment of Grobner basis theory and the constructive methods in commutative algebra and algebraic geometry that flow from it. Applications of the theory and even suggestions for computer algebra projects are included. This book will appeal to readers from beginners to advanced students of commutative algebra or algebraic geometry. To help beginners, the essential ideals from algebraic geometry are treated from scratch. Appendices on homological algebra, multilinear algebra and several other useful topics help to make the book relatively self- contained. Novel results and presentations are scattered throughout the text.

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