On maximal commutative algebras of linear transformations
From MaRDI portal
Publication:1229266
DOI10.1016/0021-8693(76)90114-9zbMath0335.13009OpenAlexW2045620826MaRDI QIDQ1229266
Publication date: 1976
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0021-8693(76)90114-9
Finite rings and finite-dimensional associative algebras (16P10) Projective and free modules and ideals in commutative rings (13C10) Commutative Artinian rings and modules, finite-dimensional algebras (13E10) Representation theory of associative rings and algebras (16Gxx)
Related Items (21)
Construction of a class of maximal commutative subalgebras of prime Leavitt path algebras ⋮ On the dimension of faithful modules over finite dimensional basic algebras ⋮ Maximal Commutative Subalgebras ofn×nMatrices ⋮ On the structure of commutative matrices. II ⋮ Maximal duo algebras of matrices ⋮ The maximal abelian dimension of a Lie algebra, Rentschler's property and Milovanov's conjecture ⋮ Faithful representations of the Galilean Lie algebra in two spatial dimensions ⋮ Maximal commutative subalgebras of Leavitt path algebras ⋮ A Short Note on the Schur-Jacobson Theorem ⋮ Modules and matrices ⋮ Lie solvability in matrix algebras ⋮ On maximal commutative subrings of non-commutative rings ⋮ Constructing Maximal Commutative Subalgebras of Matrix Rings in Small Dimensions ⋮ Endomorphism rings of modules and lattices of submodules ⋮ The maximum dimension of a Lie nilpotent subalgebra of $\boldsymbol {\mathbb {M}_n(F)}$ of index $\boldsymbol {m}$ ⋮ Maximal abelian subalgebras of \(e(p,q)\) algebras ⋮ The maximum dimension of nilpotent subspaces of \(K_ n\) satisfying the identity \(S_ d\) ⋮ Commutative subalgebras of the Grassmann algebra ⋮ Some aspects of Olga Taussky's work in algebra ⋮ The minimal dimension of maximal commutative subalgebras of full matrix algebras ⋮ Maximal commutative subalgebras of matrix algebras
Cites Work
This page was built for publication: On maximal commutative algebras of linear transformations
