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Przytycki, J.H. (2015) Knots and Distributive Homology: From Arc Colorings to Yang-Baxter Homology. In: Kauffman, L.H. and Manturov, V.O., Eds., New Ideas in Low Dimensional Topology, World Scientific, 413-488.
https://doi.org/10.1142/9789814630627_0011

has been cited by the following article:

• TITLE: Second-Order Formulas in Action

  AUTHORS: Yuri Movsisyan

  KEYWORDS: Boolean Algebra, Boolean Function, Distributive Lattice, Monotone Boolean Function, De Morgan Algebra, De Morgan Function, Boole-De Morgan Algebra, Quasi-De Morgan Function, Hyperidentity, Coidentity

  JOURNAL NAME: Applied Mathematics, Vol.15 No.9, September 27, 2024

  ABSTRACT: This survey article illustrates many important current trends and perspectives for the field and their applications, of interest to researchers in modern algebra, mathematical logic and discrete mathematics. It covers a number of directions, including completeness theorem and compactness theorem for hyperidentities; the characterizations of the Boolean algebra of n-ary Boolean functions and the bounded distributive lattice of n-ary monotone Boolean functions; the functional representations of finitely-generated free algebras of various varieties of lattices via generalized Boolean functions, etc.