Ecosyste.ms: Awesome
An open API service indexing awesome lists of open source software.
https://github.com/arhik/probabilistic-competing-failures
Probabilistic dependency of components on relay and its reliability evaluation
https://github.com/arhik/probabilistic-competing-failures
Last synced: 22 days ago
JSON representation
Probabilistic dependency of components on relay and its reliability evaluation
- Host: GitHub
- URL: https://github.com/arhik/probabilistic-competing-failures
- Owner: arhik
- Created: 2015-04-24T13:05:15.000Z (over 9 years ago)
- Default Branch: master
- Last Pushed: 2015-10-31T14:15:37.000Z (about 9 years ago)
- Last Synced: 2024-12-22T22:53:42.688Z (29 days ago)
- Language: Python
- Homepage:
- Size: 570 KB
- Stars: 0
- Watchers: 1
- Forks: 0
- Open Issues: 0
-
Metadata Files:
- Readme: README.md
Awesome Lists containing this project
README
In a Body Sensor Network, the sensors information is relayed through relay within reach wirelessly. There is a possibility of relay failure. Considering this a new component PDEP is introduced into fault tolerance literature.
![BSN](https://github.com/arhik/Probabilistic-Competing-Failures/blob/master/.Images/BAN.jpg)
The Fault tree diagram of the above description is shown below.
![BaseFT](https://github.com/arhik/Probabilistic-Competing-Failures/blob/master/.Images/BaseFT.png)
In this project the wireless motes may fail because of sensor failure or tranmission failures and the components may be isolated. ()
![isolation](https://github.com/arhik/Probabilistic-Competing-Failures/blob/master/.Images/IsolationFacorDetails.png)
The monte-carlo simulation of the above scenario is done to compute its reliability.The detailed Fault tree describing the component's sensor and transmittor.
![DetailedFT](https://github.com/arhik/Probabilistic-Competing-Failures/blob/master/.Images/DetailedFT.png)
Analytical values from research.
![table](https://github.com/arhik/Probabilistic-Competing-Failures/blob/master/.Images/AnalyticalValuesTable.png)
The Reliability values from the Monte-Carlo simulation of the above context are as follows:
[0.1305, 0.6198, 0.9664, 0.9997]
[0.1037, 0.5386, 0.9532, 0.9999]
[0.1317, 0.5983, 0.958, 0.9998]
[0.1136, 0.5765, 0.9629, 0.9998]
[0.1154, 0.5808, 0.9637, 0.9995]
[0.1103, 0.5558, 0.9529, 0.9996]
[0.1074, 0.5599, 0.9565, 0.9996]