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Component partially ordered sets
Mathematical Notes of the Academy of Sciences of the USSR, 1971Properties of component partially ordered sets (i.e., dense subsets of Boolean algebras) are used to construct mappings of Boolean algebras generalizing the idea of homomorphisms; the properties of a minimal Boolean algebra generated by a given component partially ordered set are investigated.
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Tripled partially ordered sets
2014In this paper, we introduce tripled partially ordered sets and monotone functions on tripled partially ordered sets. Some basic properties on these new dened sets are studied and some examples for clarifying are given.
Eshaghi, M., Jabbari, A., Mohseni, S.
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Spectral partially ordered sets
Communications in Algebra, 2017We examine some topics related to (gold)spectral partially ordered sets, i.e., those that are order isomorphic to (Goldman) prime spectra of commutative rings.
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Abstract homogeneity on partially ordered Sets
Computational and Applied MathematicszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ana Shirley Monteiro +7 more
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Homogeneous Partially Ordered Sets
1993In [9], Schmerl classified the countable partially ordered sets which are homogeneous. This classification was extended by Droste who studied partially ordered sets (henceforth to be known as posets) which are 2-homogeneous. In this paper we will survey their results and others on posets which are either homogeneous or partially homogeneous.
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Representations of partially ordered sets
Journal of Soviet Mathematics, 1975Nazarova, L. A., Roiter, A. V.
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