Cramer's rule over residue class rings of Bezout domains

被引：1

作者：

Wu, Yali ^{[1
]}

Yang, Yichuan ^{[1
]}

机构：

[1] Beihang Univ, Sch Math & Syst Sci, Beijing, Peoples R China

来源：

LINEAR & MULTILINEAR ALGEBRA | 2018年 / 66卷 / 06期

关键词：

Cramer's rule; Bezoutdomain; residue class ring; COMMUTATIVE SEMIRINGS; MATRICES;

D O I：

10.1080/03081087.2017.1348461

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

Cramer's rule over residue class rings of Bezout domains is given.

引用

页码：1268 / 1276

页数：9

共 14 条

[1] INTEGRALLY CLOSED CONDENSED DOMAINS ARE BEZOUT [J].

ANDERSON, DF ;

ARNOLD, JT ;

DOBBS, DE .

CANADIAN MATHEMATICAL BULLETIN-BULLETIN CANADIEN DE MATHEMATIQUES, 1985, 28 (01) :98-102

[2]

Brown W. C., 1993, MATRICES COMMUTATIVE

[3]

Chapman S., 2000, NON NOETHERIAN COMMU, V520

[4] UNIQUE FACTORIZATION DOMAINS [J].

COHN, PM .

AMERICAN MATHEMATICAL MONTHLY, 1973, 80 (01) :1-18

[5]

COHN PM, 1968, PROC CAMB PHILOS S-M, V64, P251

[6]

Durbin J.R., 2009, MODERN ALGEBRA INTRO

[7] POLE PLACEMENT FOR LINEAR-SYSTEMS OVER BEZOUT DOMAINS [J].

EMRE, E ;

KHARGONEKAR, PP .

IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 1984, 29 (01) :90-91

[8]

Felix Lazebnik, 1996, Math Mag, V69, P261

[9] Invertible incline matrices and Cramer's rule over inclines [J].

Han, SC ;

Li, HX .

LINEAR ALGEBRA AND ITS APPLICATIONS, 2004, 389 :121-138

[10] ELEMENTARY DIVISORS AND MODULES [J].

KAPLANSKY, I .

TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1949, 66 (JUL-) :464-491

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