@article{Duquenne1991133,
  abstract = {The meet-core of a finite lattice L is its minimal -- in fact minimum -- partial meet- subsemilattice of which the filter lattice is isomorphic to L. This gives a representation theory for finite lattices, in particular which extends Birkhoff's correspondence between ordered sets and distributive lattices, and is linked with Wille's notion of scaffolding. The meet-cores (and dually the join-cores) of modular, geometric and join-meet-distributive lattices are characterized locally by some obligatory sublattices or by some construction procedures otherwise.},
  author = {Duquenne, Vincent},
  doi = {10.1016/0012-365X(91)90005-M},
  interhash = {3fcc87180a838828f74fd82d7b6ac209},
  intrahash = {3754f36ef7da2a619c34a7c863ba3427},
  issn = {0012-365X},
  journal = {Discrete Mathematics},
  number = {2-3},
  pages = {133 - 147},
  title = {The core of finite lattices},
  url = {http://www.sciencedirect.com/science/article/B6V00-45GMF6D-5/2/1120caa94c245d57b16992536b46325d},
  volume = 88,
  year = 1991
}