Localization of modular lattices, Krull dimension, and the Hopkins-Levitzki Theorem .1.

被引：21

作者：

Albu, T ^{[1
]}

Smith, PF ^{[1
]}

机构：

[1] UNIV GLASGOW,DEPT MATH,GLASGOW G12 8QW,LANARK,SCOTLAND

来源：

MATHEMATICAL PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY | 1996年 / 120卷

关键词：

D O I：

10.1017/S0305004100074697

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

页码：87 / 101

页数：15

共 11 条

[1] Localization of modular lattices, krull dimension, and the Hopkins-Levitzki Theorem .2.
Albu, T
Smith, PF
[J]. COMMUNICATIONS IN ALGEBRA, 1997, 25 (04) : 1111 - 1128
[2] Localization of modular lattices, Krull dimension, and the Hopkins-Levitzki theorem. II (vol 29, pg 3677, 2001)
Albu, T
Smith, PF
[J]. COMMUNICATIONS IN ALGEBRA, 2001, 29 (08) : 3677 - 3682
[3] A Generalization of Hopkins-Levitzki Theorem
Le Phuong-Thao
Nguyen Van Sanh
[J]. SOUTHEAST ASIAN BULLETIN OF MATHEMATICS, 2013, 37 (04) : 591 - 600
[4] Hopkins-Levitzki Theorem for Krasner Hyperrings
Ostadhadi-Dehkordi, S.
Shum, K. P.
[J]. FILOMAT, 2021, 35 (15) : 4963 - 4970
[5] A Seventy Years Jubilee: The Hopkins-Levitzki Theorem
Albu, Toma
[J]. RING AND MODULE THEORY, 2010, : 1 - 26
[6] SOME ASPECTS OF MODULAR LATTICES WITH DUAL KRULL DIMENSION
Teply, Mark L.
Rim, Seog Hoon
[J]. JOURNAL OF ALGEBRA AND ITS APPLICATIONS, 2005, 4 (03) : 237 - 244
[7] CANCELLATION COUNTEREXAMPLES IN KRULL DIMENSION .1.
GURALNICK, RM
LEVY, LS
WARFIELD, RB
[J]. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 1990, 109 (02) : 323 - 326
[8] Noether Normalization theorem and dynamical Grobner bases over Bezout domains of Krull dimension 1
Gamanda, Maroua
Yengui, Ihsen
[J]. JOURNAL OF ALGEBRA, 2017, 492 : 52 - 56
[9] Generalizing the Birch-Stephens theorem .1. Modular curves
Monsky, P
[J]. MATHEMATISCHE ZEITSCHRIFT, 1996, 221 (03) : 415 - 420
[10] Noether Normalization theorem and dynamical Grobner bases over Bezout domains of Krull dimension 1 (vol 492, pg 52, 2017)
Gamanda, Maroua
Yengui, Ihsen
[J]. JOURNAL OF ALGEBRA, 2019, 533 : 376 - 377

← 1 2 →