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Reliability Block Diagrams

Reliability Block Diagrams are useful for visualizing and analyzing complex systems. The system is broken down into functional blocks. Functional blocks then are connected with arrows in order to depict a kind of "functional flow".
Complex systems have at least one of the following characteristics:
The functional blocks, start and end point are connected with "functional flow" arrows according to the system architecture. Reliability Block Diagram
As long as there is at least one uninterrupted connection between start and end (a so called path set, or success path), the system is considered functional.

A good example may be a twin engine aircraft, which will be also used in the Markov paragraph in order to demonstrate the differences between
Reliability Block Diagram and Markov.



Twin engine aircraft can safely fly with only one engine. However, if one engine fails, the aircraft must fly directly to the nearest eligible alternate airport.
The "1::2" below the node means that at least one out of two incoming paths must be functional in order to keep the system functional. In this example, each of the two paths consists of one engine.

Depending on the capability of the Reliability Block Diagram software, many system parameters can be calculated, for example:

The reason why we use the twin engine example is to show the limitations of Reliability Block Diagrams in comparison to Markov analysis.
In RBD, the aircraft is considered to have failed as soon as both engines fail. In practice however this is not necessarily the case, because the aircraft can fly safely even with both engines failed ... at least for 10 minutes. This would probably be enough time for the crew to restart one of the engines in order to make it to the nearest alternate airport.
There is a further limitation: With one engine failed, the remaining engine must work harder in order to keep the aircraft airborne. This in turn would cause a higher failure rate for the remaining engine. Reliability Block Diagram cannot handle this, but Markov analysis can.


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