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- W2906619861 abstract "We introduce the notions of Strongly harmonic and Gelfand module, as a generalization of the well-known ring theoretic case. We prove some properties of these modules and we give a characterization via their lattice of submodules and their space of maximal submodules. It is also observed that, under some assumptions, the space of maximal submodules of a strongly harmonic module constitutes a compact Hausdorff space whose frame of open sets is isomorphic to the frame $Psi(M)$ defined in [arXiv:1612.07407]. Finally, we mention some open questions that arose during this investigation." @default.
- W2906619861 created "2019-01-01" @default.
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- W2906619861 date "2018-12-20" @default.
- W2906619861 modified "2023-09-26" @default.
- W2906619861 title "Attaching topological spaces to a module (II): On strongly harmonic and Gelfand modules" @default.
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