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Titlebook: Algebra; A Teaching and Sourc Ernest Shult,David Surowski Textbook 2015 Springer International Publishing Switzerland 2015 Fields.Groups Ri

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發(fā)表于 2025-3-21 17:25:14 | 只看該作者 |倒序瀏覽 |閱讀模式
期刊全稱Algebra
期刊簡稱A Teaching and Sourc
影響因子2023Ernest Shult,David Surowski
視頻videohttp://file.papertrans.cn/153/152447/152447.mp4
發(fā)行地址Presents an accessible avenue to the major theorems of modern algebra.Each chapter can be easily adapted to create a one-semester course.Written in a lively, engaging style.Includes supplementary mate
圖書封面Titlebook: Algebra; A Teaching and Sourc Ernest Shult,David Surowski Textbook 2015 Springer International Publishing Switzerland 2015 Fields.Groups Ri
影響因子.This book presents a graduate-level course on modern algebra. It can be used as a teaching book – owing to the copious exercises – and as a source book for those who wish to use the major theorems of algebra..The course begins with the basic combinatorial principles of algebra: posets, chain conditions, Galois connections, and dependence theories. Here, the general Jordan–Holder Theorem becomes a theorem on interval measures of certain lower semilattices. This is followed by basic courses on groups, rings and modules; the arithmetic of integral domains; fields; the categorical point of view; and tensor products..Beginning with introductory concepts and examples, each chapter proceeds gradually towards its more complex theorems. Proofs progress step-by-step from first principles. Many interesting results reside in the exercises, for example, the proof that ideals?in a Dedekind domain are generated by at most two elements. The emphasis throughout is on real understanding as opposed to memorizing a catechism and so some chapters offer curiosity-driven appendices for the self-motivated student..
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書目名稱Algebra影響因子(影響力)




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Yoshiomi Nakagami,Masamichi Takesakimbers) are UFD’s, but many domains are not. One enormous class of domains (which includes the algebraic integers) is obtained the following way: Suppose . a field which is finite-dimensional over a subfield . which, in turn, is the field of fractions of an integral domain .. One can then define the
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https://doi.org/10.1007/0-387-28395-1ucture of finite fields, the Chevalley-Warning theorem, as well as Luroth’s theorem and transcendence degree. Attached are two appendices that may be of interest. One gives an account of fields with valuations, while the other gives several proofs that finite division rings are fields. There are abu
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Reverse Convex Best Approximation,the .. In the category of .-algebras generated by . elements, this algebra becomes an initial object. This graded algebra, .(.), is uniquely determined by an .-vector space . and has two important homomorphic offspring: the ., .(.) (modeled by polynomial rings), and the ., .(.), (modeled by an algeb
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for example, the proof that ideals?in a Dedekind domain are generated by at most two elements. The emphasis throughout is on real understanding as opposed to memorizing a catechism and so some chapters offer curiosity-driven appendices for the self-motivated student..978-3-319-19733-3978-3-319-19734-0
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Elementary Properties of Modules,ter, the ascending chain condition is connected with finite generation via Noether’s Theorem. (The existence of rings of integral elements is derived from this theorem.) The last sections of the chapter introduce exact sequences, projective and injective modules, and mapping properties of .—a hint o
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The Arithmetic of Integral Domains,mbers) are UFD’s, but many domains are not. One enormous class of domains (which includes the algebraic integers) is obtained the following way: Suppose . a field which is finite-dimensional over a subfield . which, in turn, is the field of fractions of an integral domain .. One can then define the
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Theory of Fields,ucture of finite fields, the Chevalley-Warning theorem, as well as Luroth’s theorem and transcendence degree. Attached are two appendices that may be of interest. One gives an account of fields with valuations, while the other gives several proofs that finite division rings are fields. There are abu
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