Yang, Fan.

Capturing Connectivity and Causality in Complex Industrial Processes [electronic resource] / by Fan Yang, Ping Duan, Sirish L. Shah, Tongwen Chen. - XIII, 91 p. 54 illus., 24 illus. in color. online resource. - SpringerBriefs in Applied Sciences and Technology, 2191-530X . - SpringerBriefs in Applied Sciences and Technology, .

Introduction -- Examples of Applications for Connectivity and Causality Analysis -- Description of Connectivity and Causality -- Capturing Connectivity and Causality from Process Knowledge -- Capturing Causality from Process Data -- Case Studies.

This brief reviews concepts of inter-relationship in modern industrial processes, biological and social systems. Specifically ideas of connectivity and causality within and between elements of a complex system are treated; these ideas are of great importance in analysing and influencing mechanisms, structural properties and their dynamic behaviour, especially for fault diagnosis and hazard analysis. Fault detection and isolation for industrial processes being concerned with root causes and fault propagation, the brief shows that, process connectivity and causality information can be captured in two ways: �      from process knowledge: structural modeling based on first-principles structural models can be merged with adjacency/reachability matrices or topology models obtained from process flow-sheets described in standard formats; and �      from process data: cross-correlation analysis, Granger causality and its extensions, frequency domain methods, information-theoretical methods, and Bayesian networks can be used to identify pair-wise relationships and network topology. These methods rely on the notion of information fusion whereby process operating data is combined with qualitative process knowledge, to give a holistic picture of the system.

9783319053806

10.1007/978-3-319-05380-6 doi


Engineering.
Chemical engineering.
Mathematical models.
Statistics.
Complexity, Computational.
Control engineering.
Engineering.
Complexity.
Mathematical Modeling and Industrial Mathematics.
Control.
Industrial Chemistry/Chemical Engineering.
Statistics for Engineering, Physics, Computer Science, Chemistry and Earth Sciences.

QA76.9.M35

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