Complements of convex topologies on products of finite totally ordered spaces
DOI10.1007/S11117-017-0472-2zbMath1430.54033OpenAlexW2581588709MaRDI QIDQ1683275
Abdelwaheb Mhemdi, Thomas A. Richmond
Publication date: 6 December 2017
Published in: Positivity (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11117-017-0472-2
Linearly ordered topological spaces, generalized ordered spaces, and partially ordered spaces (54F05) Several topologies on one set (change of topology, comparison of topologies, lattices of topologies) (54A10) Complemented lattices, orthocomplemented lattices and posets (06C15) Ordered topological structures (06F30)
Related Items (2)
Cites Work
- Unnamed Item
- Quasiorders, principal topologies, and partially ordered partitions
- Maximal complements in the lattices of pre-orders and topologies.
- The number of complements of a topology on \(n\) points is at least \(2^ n\) (except for some special cases)
- The number of convex topologies on a finite totally ordered set
- Complementation in the lattice of locally convex topologies
- A compact Hausdorff topology that is a T1-complement of itself
- Non-Hausdorff Topology and Domain Theory
- The Lattice of Topologies: Structure and Complementation
- Complementation in the Lattice of T 1 -Topologies
- The Lattice of all Topologies is Complemented
- Topologies with $T_1$-complements
- A T 1 -Complement for the Reals
- T 1 -Complements of T 1 Topologies
- A class of topologies with $T_1$-complements
- The Topological Complementation Theorem a la Zorn
This page was built for publication: Complements of convex topologies on products of finite totally ordered spaces