Abstract

An ontological model of an information system that provides precise definitions of fundamental concepts like system, subsystem, and coupling is proposed. This model is used to analyze some static and dynamic properties of an information system and to examine the question of what constitutes a good decomposition of an information system. Some of the major types of information system formalisms that bear on the authors' goals and their respective strengths and weaknesses relative to the model are briefly reviewed. Also articulated are some of the fundamental notions that underlie the model. Those basic notions are then used to examine the nature and some dynamics of system decomposition. The model's predictive power is discussed.< <ETX xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink">&gt;</ETX>

Keywords

Rotation formalisms in three dimensionsComputer scienceDecompositionInformation systemStrengths and weaknessesTheoretical computer scienceArtificial intelligenceSoftware engineeringEpistemologyMathematics

Affiliated Institutions

Related Publications

From data properties to evidence

The problem of making decisions among propositions based on both uncertain data items and arguments which are not certain is addressed. The primary knowledge discovery issue add...

1993 IEEE Transactions on Knowledge and Da... 32 citations

Time-frequency distributions-a review

A review and tutorial of the fundamental ideas and methods of joint time-frequency distributions is presented. The objective of the field is to describe how the spectral content...

1989 Proceedings of the IEEE 3517 citations

Publication Info

Year
1990
Type
article
Volume
16
Issue
11
Pages
1282-1292
Citations
596
Access
Closed

External Links

Social Impact

Social media, news, blog, policy document mentions

Citation Metrics

596
OpenAlex

Cite This

Yair Wand, Ron Weber (1990). An ontological model of an information system. IEEE Transactions on Software Engineering , 16 (11) , 1282-1292. https://doi.org/10.1109/32.60316

Identifiers

DOI
10.1109/32.60316