Lattice theory evolved as part of algebra in the nineteenth century through the work of Boole, Peirce and SchrΓΆder, 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
Semimodular Lattices
β Scribed by Manfred Stern (auth.)
- Publisher
- Vieweg+Teubner Verlag
- Year
- 1991
- Tongue
- German
- Leaves
- 239
- Series
- Teubner-Texte zur Mathematik 125
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Table of Contents
Front Matter....Pages N2-10
Semimodular Lattices....Pages 11-76
Strong, Balanced, and Consistent Lattices....Pages 77-100
Strong Semimodular Lattices....Pages 101-130
Lattices of Infinite Length with Covering Properties....Pages 131-180
Appendix....Pages 181-185
Back Matter....Pages 186-237
β¦ Subjects
Engineering, general
π SIMILAR VOLUMES
Lattice theory evolved as part of algebra in the nineteenth century through the work of Boole, Peirce and SchrΓΆder, 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
Group actions on trees furnish a unified geometric way of recasting the chapter of combinatorial group theory dealing with free groups, amalgams, and HNN extensions. Some of the principal examples arise from rank one simple Lie groups over a non-archimedean local field acting on their Bruhat--Tits t
The purpose of the third edition is threefold: to make the deeper ideas of lattice theory accessible to mathematicians generally, to portray its structure, and to indicate some of its most interesting applications. This 1996 reprint includes expanded and updated Additional References.