Representing a concept lattice by a graph
From MaRDI portal
Publication:1885806
DOI10.1016/j.dam.2004.02.016zbMath1052.06006OpenAlexW2150965716MaRDI QIDQ1885806
Publication date: 12 November 2004
Published in: Discrete Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.dam.2004.02.016
Related Items
A local approach to concept generation ⋮ Knowledge representation using interval-valued fuzzy formal concept lattice ⋮ Space-optimal, backtracking algorithms to list the minimal vertex separators of a graph ⋮ Complex vague set based concept lattice ⋮ Representing attribute reduction and concepts in concept lattice using graphs ⋮ A rough set method for the vertex cover problem in graph theory ⋮ A note on bipolar fuzzy graph representation of concept lattice ⋮ Bipolar fuzzy graph representation of concept lattice ⋮ Medical diagnoses using three-way fuzzy concept lattice and their Euclidean distance ⋮ Vague concept lattice reduction using granular computing and vague entropy ⋮ Characterising \((k,\ell )\)-leaf powers ⋮ Generalized domination in closure systems ⋮ Fuzzy graph representation of a fuzzy concept lattice ⋮ Describing hierarchy of concept lattice by using matrix ⋮ Rough Fuzzy Concept Lattice and Its Properties ⋮ Morphological Links Between Formal Concepts and Hypergraphs
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On Halin-lattices in graphs
- On rigid circuit graphs
- Decomposition by clique separators
- Efficient enumeration of all minimal separators in a graph
- Separability generalizes Dirac's theorem
- Parallel data mining for association rules on shared-memory systems
- A fast algorithm for building lattices
- Triangulating graphs without asteroidal triples
- Optimal decomposition by clique separators
- Über trennende Eckenmengen in Graphen und den Mengerschen Satz
- Schnittverbände in Graphen. (Intersection lattices in graphs)
- Galois Lattice as a Framework to Specify Building Class Hierarchies Algorithms
- Representation of a finite graph by a set of intervals on the real line
- Two Basic Algorithms in Concept Analysis
- Weak Separation Lattices of Graphs
- Treillis de Séparation des Graphes
- Fast and Simple Algorithms for Recognizing Chordal Comparability Graphs and Interval Graphs
- Listing all Minimal Separators of a Graph
- How to use the minimal separators of a graph for its chordal triangulation
- GENERATING ALL THE MINIMAL SEPARATORS OF A GRAPH
- Asteroidal triples of moplexes