ICFCA 2007: Clermont-Ferrand, France

• Bernhard Ganter:
  Relational Galois Connections. 1-17
  Electronic Edition (link) BibTeX
• Peter W. Eklund, Rudolf Wille:
  Semantology as Basis for Conceptual Knowledge Processing. 18-38
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• Marie Agier, Jean-Marc Petit:
  A New and Useful Syntactic Restriction on Rule Semantics for Tabular Datasets. 39-50
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• Mohamed Rouane Hacene, Marianne Huchard, Amedeo Napoli, Petko Valtchev:
  A Proposal for Combining Formal Concept Analysis and Description Logics for Mining Relational Data. 51-65
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• Carlo Meghini, Nicolas Spyratos:
  Computing Intensions of Digital Library Collections. 66-81
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• Ben Martin, Peter W. Eklund:
  Custom Asymmetric Page Split Generalized Index Search Trees and Formal Concept Analysis. 82-97
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• Sébastien Ferré:
  The Efficient Computation of Complete and Concise Substring Scales with Suffix Trees. 98-113
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• Peggy Cellier, Sébastien Ferré, Olivier Ridoux, Mireille Ducassé:
  A Parameterized Algorithm for Exploring Concept Lattices. 114-129
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• Tarek Hamrouni, Petko Valtchev, Sadok Ben Yahia, Engelbert Mephu Nguifo:
  About the Lossless Reduction of the Minimal Generator Family of a Context. 130-150
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• Sebastian Rudolph:
  Some Notes on Pseudo-closed Sets. 151-165
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• Gabriela Arévalo, Anne Berry, Marianne Huchard, Guillaume Perrot, Alain Sigayret:
  Performances of Galois Sub-hierarchy-building Algorithms. 166-180
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• Francisco J. Valverde-Albacete, Carmen Peláez-Moreno:
  Galois Connections Between Semimodules and Applications in Data Mining. 181-196
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• Jesús Medina, Manuel Ojeda-Aciego, Jorge Ruiz-Calviño:
  On Multi-adjoint Concept Lattices: Definition and Representation Theorem. 197-209
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• Bernhard Ganter, Heiko Reppe:
  Base Points, Non-unit Implications, and Convex Geometries. 210-220
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• Dmitry E. Pal'chunov:
  Lattices of Relatively Axiomatizable Classes. 221-239
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• Björn Vormbrock:
  A Solution of the Word Problem for Free Double Boolean Algebras. 240-270
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• Léonard Kwuida, Branimir Seselja, Andreja Tepavcevic:
  On the MacNeille Completion of Weakly Dicomplemented Lattices. 271-280
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• Tim Becker:
  Polynomial Embeddings and Representations. 281-302
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• Rudolf Wille:
  The Basic Theorem on Labelled Line Diagrams of Finite Concept Lattices. 303-312
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• Christian Zschalig:
  Bipartite Ferrers-Graphs and Planar Concept Lattices. 313-327
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