Undergraduate algebra

Book Cover
Publisher:
Springer
Pub. Date:
Varies, see individual formats and editions
Language:
English
Description
"Undergraduate Algebra is a text for the standard undergraduate algebra course. It concentrates on the basic structures and results of algebra, discussing groups, rings, modules, fields, polynomials, finite fields, Galois Theory, and other topics. The author has also included a chapter on groups of matrices which is unique in a book at this level. Throughout the book, the author strikes a balance between abstraction and concrete results, which enhance each other. Illustrative examples accompany the general theory. Numerous exercises range from the computational to the theoretical, complementing results from the main text." "For the Third Edition, the author has included new material on product structure for matrices (e.g. the Iwasawa and polar decompositions), as well as a description of the conjugation representation of the diagonal group. He has also added material on polynomials, culminating in Noah Snyder's proof of the Mason-Stothers polynomial abc theorem."--Jacket
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ISBN:
9780387964041
9786611334284
9781475768985
9780387220253
9780387274751
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Grouping Information

Grouped Work IDa1b7b27f-28de-9675-04a4-5e3f36560d72
Grouping Titleundergraduate algebra
Grouping Authorserge lang
Grouping Categorybook
Grouping LanguageEnglish (eng)
Last Grouping Update2024-05-01 10:20:34AM
Last Indexed2024-05-07 23:18:20PM

Solr Fields

accelerated_reader_point_value
0
accelerated_reader_reading_level
0
auth_author2
Gehring, F. W.
Ribet, K. A.
author
Lang, Serge, 1927-2005
author2-role
Gehring, F. W
Ribet, K. A
SpringerLink (Online Service)
author_display
Lang, Serge
available_at_ccu
CCU Electronic Resources
detailed_location_ccu
CCU Electronic Resources
display_description
"Undergraduate Algebra is a text for the standard undergraduate algebra course. It concentrates on the basic structures and results of algebra, discussing groups, rings, modules, fields, polynomials, finite fields, Galois Theory, and other topics. The author has also included a chapter on groups of matrices which is unique in a book at this level. Throughout the book, the author strikes a balance between abstraction and concrete results, which enhance each other. Illustrative examples accompany the general theory. Numerous exercises range from the computational to the theoretical, complementing results from the main text." "For the Third Edition, the author has included new material on product structure for matrices (e.g. the Iwasawa and polar decompositions), as well as a description of the conjugation representation of the diagonal group. He has also added material on polynomials, culminating in Noah Snyder's proof of the Mason-Stothers polynomial abc theorem."--Jacket
format_category_ccu
eBook
format_ccu
eBook
id
a1b7b27f-28de-9675-04a4-5e3f36560d72
isbn
9780387220253
9780387274751
9780387964041
9781475768985
9786611334284
itype_ccu
E-book
last_indexed
2024-05-08T05:18:20.141Z
lexile_score
-1
literary_form
Non Fiction
literary_form_full
Non Fiction
owning_library_ccu
Colorado Christian University Online
owning_location_ccu
CCU Electronic Resources
primary_isbn
9780387964041
publishDate
1987
1990
1994
2005
publisher
Springer
Springer New York
Springer-Verlag
recordtype
grouped_work
series
Undergraduate Texts in Mathematics Ser
series_with_volume
Undergraduate texts in mathematics|
subject_facet
Algebra
Algèbre
Electronic books
algebra
Álgebra
title_display
Undergraduate algebra
title_full
Undergraduate Algebra Lang, Serge.
Undergraduate algebra / Serge Lang
title_short
Undergraduate algebra
topic_facet
Algebra
Algèbre
algebra
Álgebra

Solr Details Tables

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proquestebookwestern:EBC3085353eBookeBook2nd edEnglishSpringer New York19941 online resource (380 pages)
ebraryccu:EBC3085353eBookeBookSecond editionEnglishSpringer19901 online resource (370 pages) : illustrations.
ils:.b17653642BookBooksEnglishSpringer-Verlag[1987]ix, 256 pages ; 25 cm.
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