A Categorical View on Algebraic Lattices in Formal Concept Analysis

A Categorical View on Algebraic Lattices in Formal Concept Analysis

Show other versions (1)

書目詳細資料
Main Authors:	Hitzler, P, Krötzsch, M, Zhang, G
格式:	Journal article
出版:	2004

相似書籍

A Categorical View on Algebraic Lattices in Formal Concept Analysis.
由: Hitzler, P, et al.
出版: (2006)

Querying Formal Contexts with Answer Set Programs.
由: Hitzler, P, et al.
出版: (2006)

Categorical equivalence between orthomodular dynamic algebras and complete orthomodular lattices
由: Kishida, K, et al.
出版: (2017)

Formal categorical reasoning
由: Ekici, B
出版: (2022)

Lattice-Valued Topological Systems as a Framework for Lattice-Valued Formal Concept Analysis
由: Sergey A. Solovyov
出版: (2013-01-01)

Algebraic higher symmetry and categorical symmetry: A holographic and entanglement view of symmetry
由: Kong, Liang, et al.
出版: (2021)

Algebraic higher symmetry and categorical symmetry: A holographic and entanglement view of symmetry
由: Liang Kong, et al.
出版: (2020-10-01)

Characterizing One-Sided Formal Concept Analysis by Multi-Adjoint Concept Lattices
由: María José Benítez-Caballero, et al.
出版: (2022-03-01)

Algebraic theories : a categorical introduction to general algebra /
由: 521231 Adamek, Jiri, et al.
出版: (c201)

Morphisms in Context.
由: Krötzsch, M, et al.
出版: (2005)

Induction of formal concepts by lattice computing techniques for tunable classification
由: V. G. Kaburlasos, et al.
出版: (2014-03-01)

Conjunctive Queries for a Tractable Fragment of OWL 1.1.
由: Krötzsch, M, et al.
出版: (2007)

A lattice-based approach for mathematical search using Formal Concept Analysis
由: Nguyen, Tam T., et al.
出版: (2013)

Complexity Boundaries for Horn Description Logics.
由: Krötzsch, M, et al.
出版: (2007)

Quo Vadis, CS? - On the (non)-Impact of Conceptual Structures on the Semantic Web.
由: Rudolph, S, et al.
出版: (2007)

Cheap Boolean Role Constructors for Description Logics.
由: Rudolph, S, et al.
出版: (2008)

Type-elimination-based reasoning for the description logic SHIQbs using decision diagrams and disjunctive datalog
由: Rudolph, S, et al.
出版: (2012)

Description Logic Reasoning with Decision Diagrams: Compiling SHIQ to Disjunctive Datalog.
由: Rudolph, S, et al.
出版: (2008)

Complexities of Horn Description Logics.
由: Krötzsch, M, et al.
出版: (2013)

ELP: Tractable Rules for OWL 2.
由: Krötzsch, M, et al.
出版: (2008)

COMPARATIVE STUDY OF XAI USING FORMAL CONCEPT LATTICE AND LIME
由: Bhaskaran Venkatsubramaniam, et al.
出版: (2022-10-01)

Some categorical aspects of BCH-algebras
由: Muhammad Anwar Chaudhry, et al.
出版: (2003-01-01)

Variable-basis Categorically-algebraic Dualities
由: Sergey A. Solovyov
出版: (2014-12-01)

Algebraic theory of lattices /
由: 262679 Crawley, Peter, et al.
出版: (1973)

Approximate OWL-Reasoning with Screech.
由: Tserendorj, T, et al.
出版: (2008)

On the Representation of the Lattices of the Algebraic Sets of the Universal Algebras
由: A.G. Pinus
出版: (2019-09-01)

The Feature Description of Formal Context Based on the Relationships among Concept Lattices
由: Ting Qian, et al.
出版: (2021-10-01)

A new view of relationship between atomic posets and complete (algebraic) lattices
由: Yu Bin, et al.
出版: (2017-03-01)

Rule Acquisition in Formal Decision Contexts Based on Formal, Object-Oriented and Property-Oriented Concept Lattices
由: Yue Ren, et al.
出版: (2014-01-01)

Rule acquisition of three‐way semi‐concept lattices in formal decision context
由: Jie Zhao, et al.
出版: (2024-04-01)

Categorical Formulation of Finite-Dimensional Quantum Algebras
由: Vicary, J
出版: (2011)

Categorical formulation of finite−dimensional quantum algebras
由: Vicary, J
出版: (2010)

Categorical formulation of finite-dimensional C*-algebras
由: Vicary, J
出版: (2011)

Interacting Quantum Observables: Categorical Algebra and Diagrammatics
由: Coecke, B, et al.
出版: (2009)

Algebraic and categorical properties of r-ideal systems
由: Aleka Kalapodi, et al.
出版: (2001-01-01)

On some categorical-algebraic conditions in S-protomodular categories
由: Nelson Martins-Ferreira, et al.
出版: (2017-09-01)

Categorical cell decomposition of quantized symplectic algebraic varieties
由: Bellamy, G, et al.
出版: (2017)

Categorical analysis of the concept «business process»
由: I.I.
出版: (2023-07-01)

How to reason with OWL in a logic programming system.
由: Krötzsch, M, et al.
出版: (2006)

What is ontology merging? - A category-theoretical perspective using pushouts
由: Hitzler, P, et al.
出版: (2005)