• Media type: E-Book; Conference Proceedings
  • Title: Formal Concept Analysis : 5th International Conference, ICFCA 2007, Clermont-Ferrand, France, February 12-16, 2007. Proceedings
  • Contributor: Kuznecov, Sergej O. [Other]; Schmidt, Stefan [Other]
  • imprint: Berlin, Heidelberg: Springer-Verlag Berlin Heidelberg, 2007
  • Published in: Lecture notes in computer science ; 4390
    Bücher
  • Extent: Online-Ressource (X, 329 p. Also available online, digital)
  • Language: English
  • DOI: 10.1007/978-3-540-70901-5
  • ISBN: 9783540709015
  • Identifier:
  • RVK notation: SS 4800 : Lecture notes in computer science
  • Keywords: Wissenstechnik > Formale Begriffsanalyse
    Wissenstechnik > Formale Begriffsanalyse
  • Origination:
  • Footnote:
  • Description: Relational Galois Connections -- Semantology as Basis for Conceptual Knowledge Processing -- A New and Useful Syntactic Restriction on Rule Semantics for Tabular Datasets -- A Proposal for Combining Formal Concept Analysis and Description Logics for Mining Relational Data -- Computing Intensions of Digital Library Collections -- Custom Asymmetric Page Split Generalized Index Search Trees and Formal Concept Analysis -- The Efficient Computation of Complete and Concise Substring Scales with Suffix Trees -- A Parameterized Algorithm for Exploring Concept Lattices -- About the Lossless Reduction of the Minimal Generator Family of a Context -- Some Notes on Pseudo-closed Sets -- Performances of Galois Sub-hierarchy-building Algorithms -- Galois Connections Between Semimodules and Applications in Data Mining -- On Multi-adjoint Concept Lattices: Definition and Representation Theorem -- Base Points, Non-unit Implications, and Convex Geometries -- Lattices of Relatively Axiomatizable Classes -- A Solution of the Word Problem for Free Double Boolean Algebras -- On the MacNeille Completion of Weakly Dicomplemented Lattices -- Polynomial Embeddings and Representations -- The Basic Theorem on Labelled Line Diagrams of Finite Concept Lattices -- Bipartite Ferrers-Graphs and Planar Concept Lattices.