Commutative Algebra-Vol 1

Zariski, Oscar & Samuel Pierre

ISBN 10: 0387900896 / ISBN 13: 9780387900896

Editore: Springer -Verlag, U. S. A, 1979

Riguardo questo articolo

Previous owner's name on the front pastedown, with bumping to the top and bottom of the spine, sun damage to the spine, and foxing to the top and front of the book block. ; "Commutative Algebra, Vol. 1" by Oscar Zariski and Pierre Samuel is a foundational text in algebra, offering a rigorous exploration of the structure of commutative rings and modules. It covers key topics such as prime ideals, localization, and Noetherian rings, making it essential for students and researchers in algebraic geometry and commutative algebra. Its clear exposition and depth are widely respected. ; 16.1 x 24.2 x 2.7 cm; xi,329,(2) pages. Codice articolo 62422

Dati bibliografici

Titolo: Commutative Algebra-Vol 1

Casa editrice: Springer -Verlag, U. S. A

Data di pubblicazione: 1979

Legatura: Hardcover

Condizione: Very Good

Condizione sovraccoperta: No Dust Jacket

Edizione: Second Impression.

Descrizione articolo

Riassunto:

From the Preface: "We have preferred to write a self-contained book which could be used in a basic graduate course of modern algebra. It is also with an eye to the student that we have tried to give full and detailed explanations in the proofs... We have also tried, this time with an eye to both the student and the mature mathematician, to give a many-sided treatment of our topics, not hesitating to offer several proofs of one and the same result when we thought that something might be learned, as to methods, from each of the proofs."

Recensione:

From the reviews:

“The Zariski-Samuel books on commutative algebra helped put the subject within reach of anyone interested on it. ... I like these books. Reading them is a pleasure. The leisurely style makes them appropriate for self-study, perhaps complementing the textbook being used. The cross-references in these volumes are handled with ease ... . Any mathematical library would be incomplete if these two volumes were not present.” (Felipe Zaldivar, The Mathematical Association of America, January, 2011)