DocumentCode
2018843
Title
Efficient design of SCADA systems using minimum spanning trees and the NFR Framework
Author
Yakkali, Haranath ; Subramanian, Nary
Author_Institution
Dept. of Comput. Sci., Univ. of Texas at Tyler, Tyler, TX, USA
fYear
2010
fDate
7-9 March 2010
Firstpage
346
Lastpage
351
Abstract
Supervisory Control and Data Acquisition (SCADA) systems are being increasingly used to monitor and control critical infrastructures ranging from computer networks to manufacturing, and proper design of SCADA systems is an important issue for developers of SCADA systems and their users. Current practice seems to center around purchasing a best-of-breed solution and configuring it to meet the expected system goals. In this paper we propose an efficient design approach based on minimum spanning trees and the NFR Framework(NFR standing for Non-Functional Requirements) wherein SCADA designs are captured in spanning trees and minimum spanning trees indicate the optimally weighted designs, and the most suitable among these weighted designs is chosen by employing the NFR Framework, which is a goal-oriented framework for analyzing competing alternatives and choosing the best one based on the goals for the SCADA system. The design algorithm is verified by applying it to a case study.
Keywords
SCADA systems; graph theory; NFR framework; SCADA systems design; best-of-breed solution; control critical infrastructures; goal oriented framework; monitor critical infrastructures; non functional requirements; spanning trees; supervisory control and data acquisition; Actuators; Airports; Centralized control; Communication system traffic control; Computer science; Control systems; Petroleum; Pipelines; SCADA systems; Tree graphs; NFR Framework; SCADA; architecture; design; efficient; spanning tree;
fLanguage
English
Publisher
ieee
Conference_Titel
System Theory (SSST), 2010 42nd Southeastern Symposium on
Conference_Location
Tyler, TX
ISSN
0094-2898
Print_ISBN
978-1-4244-5690-1
Type
conf
DOI
10.1109/SSST.2010.5442806
Filename
5442806
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