Publications
Distributive laws for concept lattices
Erné, M.
Algebra Universalis, 30() 538-580 (1993) [pdf]
We study several kinds of distributivity for concept lattices of contexts. In particular, we find necessary and sufficient conditions for a concept lattice to be(1)distributive,(2)a frame (locale, complete Heyting algebra),(3)isomorphic to a topology,(4)completely distributive,(5)superalgebraic (i.e., algebraic and completely distributive).
On Complete Congruence Lattices of Complete Lattices
Grätzer, G. & Lakser, H.
Trans. Amer. Math. Soc., 327(1) 385-405 (1991)
On the non-existence of free complete Boolean algebras
Hales, A. W.
Fundamentae Mathematica, 54() 45-66 (1964) [pdf]