Abstract
This paper is devoted to analyzing the instantaneous availability of a typical software system with intrusion tolerance. By formulating the system with a couple of ordinary differential and partial differential equations, this paper describes the system as a time-delay partial differential equation. Based on the time-delay model, both steady-state availability and instantaneous availability are investigated. The optimal policy for preventive patch management to maximize the steady-state availability of the software system is obtained, and its related availability criterions are also presented. Employing the finite difference scheme and Trotter-Kato theorem, we converted the time-delay partial equation into a time-delay ordinary equation. As a result, the instantaneous availability of the system is derived. Some numerical results are given to show the effectiveness of the method presented in the paper.
| Original language | English |
|---|---|
| Pages (from-to) | 64-76 |
| Number of pages | 13 |
| Journal | Applied Mathematics and Computation |
| Volume | 252 |
| DOIs | |
| Publication status | Published - 1 Feb 2015 |
Keywords
- Differential scheme
- Instantaneous availability
- Intrusion tolerance
- Strong continuous semigroup
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