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Ring theory
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==References== *{{citation | last = Allenby | first = R. B. J. T. | edition = Second | isbn = 0-7131-3476-3 | mr = 1144518 | page = [https://archive.org/details/ringsfieldsgroup0000alle/page/ xxvi+383] | publisher = Edward Arnold, London | title = Rings, Fields and Groups | year = 1991 | url = https://archive.org/details/ringsfieldsgroup0000alle/page/ }} *{{citation | last1 = Blyth | first1 = T.S. | last2 = Robertson | first2 = E.F. | isbn = 0-521-27288-2 | publisher = [[Cambridge University Press]] | location = Cambridge | title = Groups, Rings and Fields: Algebra through practice, Book 3 | year = 1985}} *{{citation | last = Faith | first = Carl | isbn = 0-8218-0993-8 | mr = 1657671 | publisher = American Mathematical Society | location = Providence, RI | series = Mathematical Surveys and Monographs | title = Rings and Things and a Fine Array of Twentieth Century Associative Algebra | volume = 65 | year = 1999}} *{{citation | last1 = Goodearl | first1 = K. R. | last2 = Warfield | first2 = R. B. Jr. | isbn = 0-521-36086-2 | mr = 1020298 | publisher = [[Cambridge University Press]] | location = Cambridge | series = London Mathematical Society Student Texts | title = An Introduction to Noncommutative Noetherian Rings | volume = 16 | year = 1989 | url-access = registration | url = https://archive.org/details/introductiontono0000good }} *{{citation | last = Judson | first = Thomas W. | title = Abstract Algebra: Theory and Applications | url = https://abstract.ups.edu | year = 1997}} *{{citation | last = Kimberling | first = Clark | author-link = Clark Kimberling | editor1-last = Brewer | editor1-first = James W | editor2-last = Smith | editor2-first = Martha K | contribution = Emmy Noether and Her Influence | pages = 3β61 | publisher = [[Marcel Dekker]] | title = Emmy Noether: A Tribute to Her Life and Work | year = 1981}} *{{citation | last = Lam | first = T. Y. | doi = 10.1007/978-1-4612-0525-8 | isbn = 0-387-98428-3 | mr = 1653294 | publisher = [[Springer-Verlag]] | location = New York | series = Graduate Texts in Mathematics | title = Lectures on Modules and Rings | volume = 189 | year = 1999}} *{{citation | last = Lam | first = T. Y. | doi = 10.1007/978-1-4419-8616-0 | edition = Second | isbn = 0-387-95183-0 | mr = 1838439 | publisher = [[Springer-Verlag]] | location = New York | series = Graduate Texts in Mathematics | title = A First Course in Noncommutative Rings | volume = 131 | year = 2001}} *{{citation | last = Lam | first = T. Y. | edition = Second | isbn = 0-387-00500-5 | mr = 2003255 | publisher = [[Springer-Verlag]] | location = New York | series = Problem Books in Mathematics | title = Exercises in Classical Ring Theory | year = 2003}} *{{citation | last = Matsumura | first = Hideyuki | edition = Second | isbn = 0-521-36764-6 | mr = 1011461 | publisher = Cambridge University Press | location = Cambridge, UK. | series = Cambridge Studies in Advanced Mathematics | title = Commutative Ring Theory | volume = 8 | year = 1989}} *{{citation | last1 = McConnell | first1 = J. C. | last2 = Robson | first2 = J. C. | doi = 10.1090/gsm/030 | isbn = 0-8218-2169-5 | mr = 1811901 | publisher = American Mathematical Society | location = Providence, RI | series = Graduate Studies in Mathematics | title = Noncommutative Noetherian Rings | volume = 30 | year = 2001}} *{{citation | last1 = O'Connor | first1 = J. J. | last2 = Robertson | first2 = E. F. | contribution = The development of ring theory | contribution-url = https://mathshistory.st-andrews.ac.uk/HistTopics/Ring_theory | date = September 2004 | title = MacTutor History of Mathematics Archive}} *{{citation | last = Pierce | first = Richard S. | isbn = 0-387-90693-2 | mr = 674652 | publisher = [[Springer-Verlag]] | location = New York | series = Graduate Texts in Mathematics | title = Associative Algebras | volume = 88 | year = 1982 | url-access = registration | url = https://archive.org/details/associativealgeb00pier_0 }} *{{citation | last = Rowen | first = Louis H. | isbn = 0-12-599841-4 | mr = 940245 | publisher = Academic Press | location = Boston, MA | series = Pure and Applied Mathematics | title = Ring Theory, Vol. I | volume = 127 | year = 1988}}. Vol. II, Pure and Applied Mathematics 128, {{isbn|0-12-599842-2}}. *{{citation | last = Weibel | first = Charles A. | isbn = 978-0-8218-9132-2 | mr = 3076731 | publisher = American Mathematical Society | location = Providence, RI | series = Graduate Studies in Mathematics | title = The K-book: An introduction to algebraic K-theory | url = https://www.math.rutgers.edu/~weibel/Kbook.html | volume = 145 | year = 2013}} {{DEFAULTSORT:Ring Theory}} [[Category:Ring theory| ]] [[Category:Algebraic structures]] [[ka:α αααα (ααααααα’ααα)]] [[ro:Inel (algebrΔ)]]
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