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Ordered Sets and Lattices II
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This indispensable reference source contains a wealth of information on lattice theory. The book presents a survey of virtually everything published in the fields of partially ordered sets, semilattices, lattices, and Boolean algebras that was reviewed in Referativnyi Zhurnal Matematika from mid-1982 to the end of 1985. A continuation of a previous volume (the English translation of which was published by the AMS in 1989, as volume 141 in Translations - Series 2), this comprehensive work contains more than 2200 references. Many of the papers covered here were originally published in virtually ...
This indispensable reference source contains a wealth of information on lattice theory. The book presents a survey of virtually everything published in the fields of partially ordered sets, semilattices, lattices, and Boolean algebras that was reviewed in Referativnyi Zhurnal Matematika from mid-1982 to the end of 1985. A continuation of a previous volume (the English translation of which was published by the AMS in 1989, as volume 141 in Translations - Series 2), this comprehensive work contains more than 2200 references. Many of the papers covered here were originally published in virtually inaccessible places. The compilation of the volume was directed by Milan Kolibiar of Comenius University at Bratislava and Lev A. Skornyakov of Moscow University. Of interest to mathematicians, as well as to philosophers and computer scientists in certain areas, this unique compendium is a must for any mathematical library.
Table of contents:
H. Draskovicova, T. Katrinak, and M. Kolibiar: Distributive lattices, Boolean algebras, and related lattices; N. Ya. Komarnitskii: Algebras of logic; T. S. Fofanova: General theory of lattices; V. I. Igoshin, A. V. Mikhalev, V. N. Salii and L. A. Skornyakov: Concrete lattices; V. N. Salii: Partially ordered sets. Semilattices. Generalizations of lattices.
Table of contents:
H. Draskovicova, T. Katrinak, and M. Kolibiar: Distributive lattices, Boolean algebras, and related lattices; N. Ya. Komarnitskii: Algebras of logic; T. S. Fofanova: General theory of lattices; V. I. Igoshin, A. V. Mikhalev, V. N. Salii and L. A. Skornyakov: Concrete lattices; V. N. Salii: Partially ordered sets. Semilattices. Generalizations of lattices.