Universal coalgebra: a theory of systems
Theoretical Computer Science - Modern algebra and its applications
Category Theory and Computer Science
Behavioural differential equations: a coinductive calculus of streams, automata, and power series
Theoretical Computer Science
Medical ontologies to support human disease research and control
International Journal of Web and Grid Services
Ontology-based Multi-agent Systems Support Human Disease Study and Control
Proceedings of the 2005 conference on Self-Organization and Autonomic Informatics (I)
On Logics for Coalgebraic Simulation
Electronic Notes in Theoretical Computer Science (ENTCS)
Soft computing agents for e-Health in application to the research and control of unknown diseases
Information Sciences: an International Journal
IS=DBS+interaction: towards principles of information system design
ER'00 Proceedings of the 19th international conference on Conceptual modeling
A coalgebraic approach to non-determinism: Applications to multilattices
Information Sciences: an International Journal
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In the past, algebra has been predominantly used to define computer systems. However, computer systems are becoming more dynamic nowadays and algebra is not suitable any more to define such systems. For this reason, coalgebra and coinduction have been introduced into the computer and information society. Coalgebra and coinduction present a powerful mechanism for representing many different kinds of dynamic systems using a common formal framework. We make use of coinductive reasoning to provide a framework and define a dynamic process within the ontology-based multi-agent system. The principle is illustrated on a system specially designed to intelligently retrieve human disease information.