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Titlebook: Galois Theory; Joseph Rotman Textbook 1998Latest edition Springer Science+Business Media New York 1998 Galois group.Galois theory.Group th

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书目名称Galois Theory
编辑Joseph Rotman
视频video
丛书名称Universitext
图书封面Titlebook: Galois Theory;  Joseph Rotman Textbook 1998Latest edition Springer Science+Business Media New York 1998 Galois group.Galois theory.Group th
描述The first edition aimed to give a geodesic path to the Fundamental Theorem of Galois Theory, and I still think its brevity is valuable. Alas, the book is now a bit longer, but I feel that the changes are worthwhile. I began by rewriting almost all the text, trying to make proofs clearer, and often giving more details than before. Since many students find the road to the Fundamental Theorem an intricate one, the book now begins with a short section on symmetry groups of polygons in the plane; an analogy of polygons and their symmetry groups with polynomials and their Galois groups can serve as a guide by helping readers organize the various definitions and constructions. The exposition has been reorganized so that the discussion of solvability by radicals now appears later; this makes the proof of the Abel-Ruffini theo rem easier to digest. I have also included several theorems not in the first edition. For example, the Casus Irreducibilis is now proved, in keeping with a historical interest lurking in these pages.
出版日期Textbook 1998Latest edition
关键词Galois group; Galois theory; Group theory; Symmetry group; field; homomorphism
版次2
doihttps://doi.org/10.1007/978-1-4612-0617-0
isbn_softcover978-0-387-98541-1
isbn_ebook978-1-4612-0617-0Series ISSN 0172-5939 Series E-ISSN 2191-6675
issn_series 0172-5939
copyrightSpringer Science+Business Media New York 1998
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Galois Theory978-1-4612-0617-0Series ISSN 0172-5939 Series E-ISSN 2191-6675
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The Air War in South-East Asia,a normal subgroup, and so the quotient group ./. exists. The elements of ./. are the cosets . + ., where . ∈., and addition is given by in particular, the zero element is 0 + . = . Recall that .′ . if and only if . — .′ ∈ .. Finally, the . π : . → ./. is the surjective (group) homomorphism defined by . ↦ . + ..
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Quotient Rings,a normal subgroup, and so the quotient group ./. exists. The elements of ./. are the cosets . + ., where . ∈., and addition is given by in particular, the zero element is 0 + . = . Recall that .′ . if and only if . — .′ ∈ .. Finally, the . π : . → ./. is the surjective (group) homomorphism defined by . ↦ . + ..
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Air Pollution, Acid Rain and the EnvironmentThe algebraic system encompassing fields and polynomials is a commutative ring with 1. We assume that the reader has, at some time, heard the words ., and .; our discussion is, therefore, not leisurely, but it is complete.
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The Changing Operational Environment,Two types of ring are especially important: domains and fields.
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Industrial Emissions ManagementThe notion of prime number can be generalized to polynomials.
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