Representations for the Largest Extension of a Closure System

Author:

Ennaoui Karima,Maafa Khaled,Nourine Lhouari

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,Geometry and Topology,Algebra and Number Theory

Reference14 articles.

1. Adaricheva, K.V., Nation, J.B.: Largest extension of a finite convex geometry. Algebra Universalis 52(2), 185–195 (2004)

2. Adaricheva, K.V., Gorbunov, V.A., Tumanov, V.I.: Join-semidistributive lattices and convex geometries. Advances in Mathematics 173(1), 1–49 (2003)

3. Caspard, N., Monjardet, B.: The lattices of closure systems, closure operators, and implicational systems on a finite set: a survey. Discrete Applied Mathematics 127(2), 241–269 (2003). Ordinal and Symbolic Data Analysis (OSDA ’98), Univ. of Massachusetts, Amherst, Sept. 28–30, 1998

4. Ganter, B.: Two basic algorithms in concept analysis. In Kwuida, L., and Sertkaya, B., editors, Formal Concept Analysis, 8th International Conference, ICFCA 2010, Agadir, Morocco, March 15-18, 2010. Proceedings, volume 5986 of Lecture Notes in Computer Science, pages 312–340. Springer (2010)

5. Ganter, B., Reppe, H.: Base points, non-unit implications, and convex geometries. In: International Conference on Formal Concept Analysis, pp. 210–220. Springer (2007)

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