Cyclic Galois Extensions of Commutative Rings (Lecture Notes in Mathematics)

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9783540563501: Cyclic Galois Extensions of Commutative Rings (Lecture Notes in Mathematics)
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The structure theory of abelian extensions of commutative rings is a subjectwhere commutative algebra and algebraic number theory overlap. This exposition is aimed at readers with some background in either of these two fields. Emphasis is given to the notion of a normal basis, which allows one to view in a well-known conjecture in number theory (Leopoldt's conjecture) from a new angle. Methods to construct certain extensions quite explicitly are also described at length.

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9780387563503: Cyclic Galois Extensions of Commutative Rings (Lecture Notes in Mathematics, 1534)

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Book Description Springer. Paperback. Condition: New. 146 pages. Dimensions: 9.1in. x 6.1in. x 0.5in.The structure theory of abelian extensions of commutative rings is a subjectwhere commutative algebra and algebraic number theory overlap. This exposition is aimed at readers with some background in either of these two fields. Emphasis is given to the notion of a normal basis, which allows one to view in a well-known conjecture in number theory (Leopoldts conjecture) from a new angle. Methods to construct certain extensions quite explicitly are also described at length. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN. Perfect Paperback. Seller Inventory # 9783540563501

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Book Description Springer-Verlag Berlin and Heidelberg GmbH Co. KG, Germany, 1992. Paperback. Condition: New. 1992 ed.. Language: English . Brand New Book ***** Print on Demand *****.The structure theory of abelian extensions of commutative rings is a subjectwhere commutative algebra and algebraic number theory overlap. This exposition is aimed at readers with some background in either of these two fields. Emphasis is given to the notion of a normal basis, which allows one to view in a well-known conjecture in number theory (Leopoldt s conjecture) from a new angle. Methods to construct certain extensions quite explicitly are also described at length. Seller Inventory # AAV9783540563501

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