Miền Prufer và miền Dedekind :

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Miền Prufer và miền Dedekind : Luận văn Thạc sĩ Toán học chuyên ngành Đại số và Lý thuyết số

Đề tài trình bày một số kiến thức cơ bản về miền nguyên, vành địa phương, vành các thương của vành,... các tính chất đặc trưng và sự liên hệ của miền Prufer và miền Dedekind.

Đã lưu trong:

Sonraí Bibleagrafaíochta
Príomhúdar:	Nguyễn, Thị Trúc Ly
Formáid:	Leabhar
Teanga:	Undetermined
Foilsithe:	Cần Thơ Trường Đại học Cần Thơ 2011
Ábhair:	Vành (Đại số học),Rings (Algebra)
Clibeanna:	Cuir Clib Leis Gan Chlibeanna, Bí ar an gcéad duine leis an taifead seo a chlibeáil!

Thư viện lưu trữ:	Trung tâm Học liệu Trường Đại học Cần Thơ

Míreanna Comhchosúla

Tổng quát hóa của miền nguyên Dedekind :
le: Phạm, Thị Hồng Lam
Foilsithe: (2011)

Miền nguyên Krull :
le: Trương, Thị Thúy Vân
Foilsithe: (2011)

Hoán tử nhân trong vành chia :
le: Nguyễn, Tử Thịnh
Foilsithe: (2009)

Rings and homology
le: Jans, James P.
Foilsithe: (1964)

Ideal và module con của module nhân :
le: Nguyễn, Văn Long
Foilsithe: (2010)

Lý thuyết chiều trong vành trong vành giao hoán :
le: Lê, Thanh Hiểu
Foilsithe: (2010)

Môđun trên vành P-Coherent :
le: Nguyễn, Thùy Dương
Foilsithe: (2011)

Về tính hữu hạn của môđun nhân :
le: Lê, Minh Triều
Foilsithe: (2010)

Iđêan nguyên tố trên vành không giao hoán :
le: Trần, Thế Cường
Foilsithe: (2012)

A course in ring theory
le: Passman, Donald S.
Foilsithe: (2004)

Miền chuẩn và miền Dedekind :
le: Danh, Hứa Quốc Nam
Foilsithe: (2010)

Số học trong miền nguyên
le: Phan, Doãn Thoại
Foilsithe: (2002)

Số học trong miền nguyên
le: Phan Doãn Thoại
Foilsithe: (2002)

Môđun chiều :
le: Lê, Phạm Minh Luân
Foilsithe: (2010)

A theory of semirings and semimodules Textbook used for graduate students
le: Nguyen Xuan Tuyen
Foilsithe: (2010)

Algebra
le: Luthar, I. S.
Foilsithe: (2002)

Nhóm P-Prufer :
le: Phan, Việt Chương
Foilsithe: (2009)

Các mở rộng nguyên của các vành
le: Võ Hoài Nhân Trung
Foilsithe: (1996)

Vành các tự đồng cấu của các môđun xạ ảnh :
le: Huỳnh, Thị Thu Ba
Foilsithe: (2008)

Vành Galois :
le: Phạm, Thị Thu Hà
Foilsithe: (2010)

Miền chuẩn và miền Dedekind
le: Danh Hứa Quốc Nam
Foilsithe: (2010)

Lý thuyết chiều các mô đun hữu hạn sinh và công thức số chiều cho những mô đun :
le: Nguyễn, Thuyết
Foilsithe: (2010)

Cơ sở lý thuyết mođun và vành
le: Nguyễn Tiến Quang

Associative and Non-Associative Algebras and Applications
le: Molina, Mercedes Siles, et al.
Foilsithe: (2020)

Mô đun hữu hạn sinh trên vành chính
le: Đặng, Đình Chắt
Foilsithe: (2004)

Konstruktsii topologicheskikh kolets i modulei /
Foilsithe: (1988)

Algebra 1. 1st ed. 2017
le: Lal, Ramji
Foilsithe: (2020)

Calogero-Moser systems and representation theory
le: Etingof, Pavel
Foilsithe: (2007)

Tích Tenxơ các môđun trên vành giao hoán :
le: Trần, Thị Hồng Phước
Foilsithe: (2010)

Bài giảng lý thuyết vành và trường
le: Nguyễn Thanh Bình
Foilsithe: (2000)

Algebraic Geometry and Number Theory . 1st ed. 2017
le: Mourtada, Hussein, et al.
Foilsithe: (2020)

Arakelov Geometry over Adelic Curves
le: Chen, Huayi, et al.
Foilsithe: (2020)

Computations and Combinatorics in Commutative Algebra. 1st ed. 2017
le: Bigatti, Anna M., et al.
Foilsithe: (2020)

Algebra. 3rd ed.
le: Lang, Serge
Foilsithe: (2020)

Nhóm con đối đại trong vành chia :
le: Trang, Văn Dể
Foilsithe: (2009)

Two Algebraic Byways from Differential Equations: Gröbner Bases and Quivers
le: Iohara, Kenji, et al.
Foilsithe: (2020)

An introduction to noncommutative Noetherian rings /
le: Goodearl, K. R.
Foilsithe: (2004)

Algebraic Coding Theory Over Finite Commutative Rings. 1st ed. 2017
le: Dougherty, Steven T.
Foilsithe: (2020)

Formal Matrices. 1st ed. 2017
le: Krylov, Piotr, et al.
Foilsithe: (2020)

Môđun tựa tự do trên miền Dedekind = Quasi-free module over the Dedekind domain /
le: Mỵ Vinh Quang.