MULTIPLICATION MODULES WHOSE ENDOMORPHISM RINGS ARE INTEGRAL DOMAINS

이상철

대한수학회보

2010 .01

LOCAL SPLITTING PROPERTIES OF ENDOMORPHISM RINGS OF PROJECTIVE MODULES

Lee ,  Sang Cheol

호남수학학술지

2013 .01

Corrigendum to "New complexity analysis of primal-dual IPMs for P_(*) LCPs based on large updates", Bull. Korean Math. Soc. 46 (2009), no. 3, 521-534

Gyeong-Mi Cho ,  Min-Kyung Kim

대한수학회보

2009 .01

Notes on the paper ``A criterion for bounded functions" [Bull. Korean Math. Soc. 53 (2016), no. 1, 215--225]

Yi-Ling Cang ,  Jin-Lin Liu

대한수학회보

2016 .01

Erratum

Yong-Hwan Lee

The Plant Pathology Journal

2010 .06

Erratum: ``(Weak) Implicative hyper $K$-ideals", Bull. Korean Math. Soc. 40 (2003), No. 1, pp. 123--137

Soodabeh Madadi-Da ,  gahi ,  Mohammad Ali Nas 외 1명

대한수학회보

2019 .01

REGULAR ENDOMORPHISM RINGS OF INJECTIVE MODULES

Kim ,  Sun-Ah ,  Bae 외 1명

호남수학학술지

2009 .01

ON MULTIPLICATION MODULES(V)

Cho ,  Yong-Hwan ,  Kim 외 1명

호남수학학술지

2008 .01

Endomorphism Rings of Finite Length Injective Modules

Dinesh Khu ,  ana ,  R. N. Gupta

Kyungpook Mathematical Journal

2003 .01

RINGS WHOSE ELEMENTS ARE SUMS OF FOUR COMMUTING IDEMPOTENTS

Danchev ,  Pete ,  Vassilev

호남수학학술지

2019 .01

REGULAR ENDOMORPHISM RINGS OF PROJECTIVE MODULES

Kim ,  Ju-Young ,  Kim 외 3명

호남수학학술지

2008 .01

Some Remarks on Faithful Multiplication Modules

Lee ,  Dong-Soo ,  Lee 외 1명

충청수학회지

1993 .01

Corrigendum to ``On a generalization of right duo rings" [Bull. Korean Math. Soc. 53 (2016), no. 3, 925--942]

김남균 ,  곽태근 ,  이양

대한수학회보

2018 .01

When is an endomorphism ring P-coherent?

Lixin Mao

대한수학회지

2009 .01

SOME RESULTS OF ADDITIVE ENDOMORPHISMS IN RINGS

Cho ,  Yong Uk

충청수학회지

2004 .01

A characterization of the unit group in $\mathbb{Z}[T \times C_2]$

Tevfik Bilgin ,  Ome ,  Kusmus 외 2명

대한수학회보

2016 .01

Reflexive property skewed by ring endomorphisms

곽태근 ,  이양 ,  윤상조

한국수학논문집

2014 .01