Graph-based Knowledge Representation: Computational Foundations of Conceptual Graphs

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This book studies a graph-based knowledge representation and reasoning formalism stemming from conceptual graphs, with a substantial focus on the computational properties.

Knowledge can be symbolically represented in many ways, and the authors have chosen labeled graphs for their modeling and computational qualities.

Key features of the formalism presented can be summarized as follows:

• all kinds of knowledge (ontology, facts, rules, constraints) are labeled graphs, which provide an intuitive and easily understandable means to represent knowledge,

• reasoning mechanisms are based on graph-theoretic operations and this allows, in particular, for linking the basic problem to other fundamental problems in computer science (e.g. constraint networks, conjunctive queries in databases),

• it is logically founded, i.e. it has a logical semantics and the graph inference mechanisms are sound and complete,

• there are efficient reasoning algorithms, thus knowledge-based systems can be built to solve real problems.

In a nutshell, the authors have attempted to answer, the following question:

``how far is it possible to go in knowledge representation and reasoning by representing knowledge with graphs and reasoning with graph operations?''

Author(s): Michel Chein, Marie-Laure Mugnier (auth.)
Series: Advanced Information and Knowledge Processing
Edition: 1
Publisher: Springer-Verlag London
Year: 2008

Language: English
Pages: 428
Tags: Information Storage and Retrieval; Data Mining and Knowledge Discovery; Artificial Intelligence (incl. Robotics)

Front Matter....Pages i-xiv
Introduction....Pages 1-17
Basic Conceptual Graphs....Pages 21-57
Simple Conceptual Graphs....Pages 59-81
Formal Semantics of SGs....Pages 83-104
BG Homomorphism and Equivalent Notions....Pages 105-132
Basic Algorithms for BG Homomorphism....Pages 135-170
Tractable Cases....Pages 171-205
Other Specialization/Generalization Operations....Pages 207-243
Nested Conceptual Graphs....Pages 247-272
Rules....Pages 273-309
The BG Family: Facts, Rules and Constraints....Pages 311-335
Conceptual Graphs with Negation....Pages 337-376
An Application of Nested Typed Graphs: Semantic Annotation Bases....Pages 377-391
Back Matter....Pages 393-427