Differential Modules over Differential Rings provides an introduction and reference for researchers in commutative and differential algebra and could be used as the basis for a graduate course or seminar. The book is best suited to an audience for whom the terminology of rings, modules, homomorphisms, and categories is already familiar. Although the topic is rooted in differential algebra, and the book should be of interest to workers in that area, no particular prior knowledge of differential algebra is assumed. When it is necessary to use specialized results from differential algebra, especially Picard―Vessiot theory, the necessary definitions and theorems are supplied.
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Andy R. Magid is George Lynn Cross Professor of Mathematics Emeritus at the University of Oklahoma whose faculty he joined in 1972. He holds the B.A. and PhD degrees in Mathematics from the University of California and Northwestern University, respectively. He was in the inaugural class of Fellows of the American Mathematical Society.
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Hardcover. Condition: new. Hardcover. Differential Modules over Differential Rings provides an introduction and reference for researchers in commutative and differential algebra and could be used as the basis for a graduate course or seminar. The book is best suited to an audience for whom the terminology of rings, modules, homomorphisms, and categories is already familiar. Although the topic is rooted in differential algebra, and the book should be of interest to workers in that area, no particular prior knowledge of differential algebra is assumed. When it is necessary to use specialized results from differential algebra, especially PicardVessiot theory, the necessary definitions and theorems are supplied.FeaturesCollects the basic definitions and results about differential modules in one convenient reference with uniform notationAccessible to readers who dont have extensive specialized knowledge of differential algebra or commutative ring theoryThe first book of its kind dedicated exclusively to the topic in this generalityPresents new formulations of previously published work as well as new results not previously published This book provides an introduction and reference for researchers in commutative and differential algebra and could be used as the basis for a graduate course or seminar. The book is best suited to an audience for whom the terminology of rings, modules, homomorphisms, and categories is already familiar. This item is printed on demand. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Seller Inventory # 9781032588100
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Hardcover. Condition: new. Hardcover. Differential Modules over Differential Rings provides an introduction and reference for researchers in commutative and differential algebra and could be used as the basis for a graduate course or seminar. The book is best suited to an audience for whom the terminology of rings, modules, homomorphisms, and categories is already familiar. Although the topic is rooted in differential algebra, and the book should be of interest to workers in that area, no particular prior knowledge of differential algebra is assumed. When it is necessary to use specialized results from differential algebra, especially PicardVessiot theory, the necessary definitions and theorems are supplied.FeaturesCollects the basic definitions and results about differential modules in one convenient reference with uniform notationAccessible to readers who dont have extensive specialized knowledge of differential algebra or commutative ring theoryThe first book of its kind dedicated exclusively to the topic in this generalityPresents new formulations of previously published work as well as new results not previously published This book provides an introduction and reference for researchers in commutative and differential algebra and could be used as the basis for a graduate course or seminar. The book is best suited to an audience for whom the terminology of rings, modules, homomorphisms, and categories is already familiar. This item is printed on demand. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability. Seller Inventory # 9781032588100
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