The lattice of z-ideals of every commutative semiring is unconditionally a coherent frame, and under explicit finite-type hypotheses the g-closed ideals form a coherent frame homeomorphic to a prime congruence spectrum.
Goswami, Onz-ideals andz-closure operations of semirings, I, Quaest
2 Pith papers cite this work, alongside 1 external citations. Polarity classification is still indexing.
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Constructive existence results and explicit solutions for the heat equation with Stieltjes derivatives, covering initial-boundary value problems and multivariable derivator extensions.
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Maximal-Hull $z$-Ideals, Congruence Closures, and Coherent Frames of Commutative Semirings
The lattice of z-ideals of every commutative semiring is unconditionally a coherent frame, and under explicit finite-type hypotheses the g-closed ideals form a coherent frame homeomorphic to a prime congruence spectrum.
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Constructive solutions of the heat equation with Stieltjes derivatives
Constructive existence results and explicit solutions for the heat equation with Stieltjes derivatives, covering initial-boundary value problems and multivariable derivator extensions.