Galois theory for a certain class of modular lattices

被引：0
作者：
Panin A.A.
Yakovlev A.V.
机构：
来源：
Journal of Mathematical Sciences | 1999年 / 95卷 / 2期
关键词：
Linear Group; Diagonal Matrice; Galois Theory; Modular Lattice; General Linear Group;
D O I：
10.1007/BF02169973
中图分类号：
学科分类号：
摘要：
Galois theory for a class of modular lattices is constructed. A known description of the intermediate subgroups of the general linear group over an Artinian ring that contain the group of diagonal matrices may be deduced from the results obtained. ©1999 Kluwer Academic/Plenum Publishers.
引用
收藏
页码：2126 / 2135
页数：9
相关论文
共 50 条
  • [41] Galois theory for analogical classifiers
    Miguel Couceiro
    Erkko Lehtonen
    Annals of Mathematics and Artificial Intelligence, 2024, 92 : 29 - 47
  • [42] On Clifford theory with Galois action
    Ladisch, Frieder
    JOURNAL OF ALGEBRA, 2016, 457 : 45 - 72
  • [43] Enumerative Galois theory for cubics and quartics
    Chow, Sam
    Dietmann, Rainer
    ADVANCES IN MATHEMATICS, 2020, 372
  • [44] Harmonic Galois theory for finite graphs
    Corry, Scott
    GALOIS-TEICHMUELLER THEORY AND ARITHMETIC GEOMETRY, 2012, 63 : 121 - 140
  • [45] Frankl's Conjecture is True for Modular Lattices
    Tetsuya Abe
    Bumpei Nakano
    Graphs and Combinatorics, 1998, 14 (4) : 305 - 311
  • [46] GALOIS THEORY AND THE CATEGORICAL PEIFFER COMMUTATOR
    Cigoli, Alan S.
    Duvieusart, Arnaud
    Gran, Marino
    Mantovani, Sandra
    HOMOLOGY HOMOTOPY AND APPLICATIONS, 2020, 22 (02) : 323 - 346
  • [47] Triple Massey products and Galois theory
    Minac, Jan
    Nguyen Duy Tan
    JOURNAL OF THE EUROPEAN MATHEMATICAL SOCIETY, 2017, 19 (01) : 255 - 284
  • [48] Probabilistic Galois theory in function fields
    Entin, Alexei
    Popov, Alexander
    FINITE FIELDS AND THEIR APPLICATIONS, 2024, 98
  • [49] Isomonodromic deformations and the differential Galois theory
    Grigorenko N.V.
    Ukrainian Mathematical Journal, 2007, 59 (8) : 1253 - 1257
  • [50] A general Galois theory for cofunctions and corelations
    Pöschel, R
    Rössiger, M
    ALGEBRA UNIVERSALIS, 2000, 43 (04) : 331 - 345
12345