When are homogeneous functions linear? A lattice point of view.

DOI10.1007/BF03323017zbMath1084.16025MaRDI QIDQ1781912

Marcel Wild, Carlton J. Maxson

Publication date: 9 June 2005

Published in: Results in Mathematics (Search for Journal in Brave)

zbMATH Keywords

semisimple modulesautomorphismssubmodule latticeshomogeneous functionsrays

Mathematics Subject Classification ID

Endomorphism rings; matrix rings (16S50) Automorphisms and endomorphisms (16W20) Simple and semisimple modules, primitive rings and ideals in associative algebras (16D60) General module theory in associative algebras (16D10)

Related Items (3)

HOMOGENEOUS BIJECTIONS THAT INDUCE AUTOMORPHISMS OF THE SUBMODULE LATTICE ⋮ Structural matrix algebras and their lattices of invariant subspaces ⋮ When are homogeneous functions linear? A lattice point of view.

Cites Work

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• Forcing linearity numbers for modules over simple domains.
• Forcing linearity numbers for projective modules
• Structural matrix algebras and their lattices of invariant subspaces
• When are homogeneous functions linear? A lattice point of view.
• Forcing linearity numbers
• The fundamental theorem of projective geometry for an arbitrary length two module.
• Forcing linearity numbers for finitely generated modules
• On Rings for which Homogeneous Maps are Linear
• Finitely Generated Artinian and Distributive Modules are Cyclic
• Non-Singular Modules and R-Homogeneous Maps

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