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  1. Tabularity and Post-Completeness in Tense Logic.Qian Chen & M. A. Minghui - 2024 - Review of Symbolic Logic 17 (2):475-492.
    A new characterization of tabularity in tense logic is established, namely, a tense logic L is tabular if and only if $\mathsf {tab}_n^T\in L$ for some $n\geq 1$. Two characterization theorems for the Post-completeness in tabular tense logics are given. Furthermore, a characterization of the Post-completeness in the lattice of all tense logics is established. Post numbers of some tense logics are shown.
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  • Lattices of Finitely Alternative Normal Tense Logics.Minghui Ma & Qian Chen - 2021 - Studia Logica 109 (5):1093-1118.
    A finitely alternative normal tense logic \ is a normal tense logic characterized by frames in which every point has at most n future alternatives and m past alternatives. The structure of the lattice \\) is described. There are \ logics in \\) without the finite model property, and only one pretabular logic in \\). There are \ logics in \\) which are not finitely axiomatizable. For \, there are \ logics in \\) without the FMP, and infinitely many pretabular (...)
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