Topological Duality for Distributive Lattices. Theory and Applications

Topological Duality for Distributive Lat

📁 Topological Duality for Distributive Lattices: Theory and Applications (Cambridge Tracts in Theoretical Computer Science, Series Number 61)

✍ Mai Gehrke, Sam van Gool 📂 Library 📅 2024 🏛 Cambridge University Press 🌐 English

<span>Introducing Stone–Priestley duality theory and its applications to logic and theoretical computer science, this book equips graduate students and researchers with the theoretical background necessary for reading and understanding current research in the area. After giving a thorough introducti

Topological Duality for Distributive Lat

📁 Topological Duality for Distributive Lattices: Theory and Applications (Cambridge Tracts in Theoretical Computer Science, Series Number 61)

✍ Mai Gehrke, Sam van Gool 📂 Library 📅 2024 🏛 Cambridge University Press 🌐 English

<span>Introducing Stone–Priestley duality theory and its applications to logic and theoretical computer science, this book equips graduate students and researchers with the theoretical background necessary for reading and understanding current research in the area. After giving a thorough introducti

Lattice Theory - First Concepts and Dist

📁 Lattice Theory - First Concepts and Distributive Lattices

✍ George Gratzer 📂 Library 📅 1971 🏛 🌐 English

Lattice theory : first concepts and dist

📁 Lattice theory : first concepts and distributive lattices

✍ George A Gratzer 📂 Library 📅 2009 🏛 Dover 🌐 English

Semimodular lattices: Theory and applica

📁 Semimodular lattices: Theory and applications

✍ Manfred Stern 📂 Library 📅 1999 🏛 CUP 🌐 English

Lattice theory evolved as part of algebra in the nineteenth century through the work of Boole, Peirce and Schröder, and in the first half of the twentieth century through the work of Dedekind, Birkhoff, Ore, von Neumann, Mac Lane, Wilcox, Dilworth, and others. In Semimodular Lattices, Manfred Stern

Distributive bilattices from the perspec

📁 Distributive bilattices from the perspective of natural duality theory

✍ Cabrer L.M., Priestley H.A. 📂 Library 🌐 English

NY.: Ithaca, Cornell University Library, 2014. — 28 p. English.<div class="bb-sep"></div>{<strong>Free Published</strong>: Cornell University Library (arXiv:1308.4495v2 [math.RA] 15 Jan 2014)}.<br/> <br/>[Submitted on 21 Aug 2013 (v1), last revised 15 Jan 2014 (this version, v2)].<div class="bb-sep"