We present an efficient and easy-to-use methodology to predict—at design time—the availability of systems that support local recovery. Our analysis techniques work at the architectural level, where the software designer simply inputs the software modules’ decomposition annotated with failure and repair rates. From this decomposition, we automatically generate an analytical model (a continuous-time Markov chain), from which an availability measure is then computed, in a completely automated way. A crucial step is the use of intermediate models in the input/output interactive Markov chain formalism, which makes our techniques efficient, mathematically rigorous, and easy to adapt. In particular, we use aggressive minimization techniques to kee...
The increasing size and complexity of software systems makes it hard to prevent or remove all possib...
AbstractIn this paper, we propose a software availability model considering the number of restoratio...
Fault-tolerant systems are often modeled using (homogeneous) continuous time Markovchains (CTMCs). C...
Due to copyright restrictions, the access to the full text of this article is only available via sub...
Non-functional properties, such as timeliness, resource consumption and reliability are of crucial i...
The increasing size and complexity of software systems has led to an amplified number of potential f...
Many future software systems will be distributed across a network, extensively providing different k...
The attached file may be somewhat different from the published versionInternational audienceDependab...
Point availability and expected interval availability are dependability measures respectively define...
System availability is the probability of the system being operable at instant t. Markov chains are ...
Continuous-time Markov chains are commonly used for dependability modeling of repairable fault-toler...
Non-peer-reviewedThe use of several distinct recovery procedures is one of the techniques that can b...
Interval availability is a dependability measure defined by the fraction of time during which a syst...
This thesis presents some basic techniques for availability modelling and quantitative evaluation in...
UnrestrictedModeling and estimating software reliability during testing is useful in quantifying the...
The increasing size and complexity of software systems makes it hard to prevent or remove all possib...
AbstractIn this paper, we propose a software availability model considering the number of restoratio...
Fault-tolerant systems are often modeled using (homogeneous) continuous time Markovchains (CTMCs). C...
Due to copyright restrictions, the access to the full text of this article is only available via sub...
Non-functional properties, such as timeliness, resource consumption and reliability are of crucial i...
The increasing size and complexity of software systems has led to an amplified number of potential f...
Many future software systems will be distributed across a network, extensively providing different k...
The attached file may be somewhat different from the published versionInternational audienceDependab...
Point availability and expected interval availability are dependability measures respectively define...
System availability is the probability of the system being operable at instant t. Markov chains are ...
Continuous-time Markov chains are commonly used for dependability modeling of repairable fault-toler...
Non-peer-reviewedThe use of several distinct recovery procedures is one of the techniques that can b...
Interval availability is a dependability measure defined by the fraction of time during which a syst...
This thesis presents some basic techniques for availability modelling and quantitative evaluation in...
UnrestrictedModeling and estimating software reliability during testing is useful in quantifying the...
The increasing size and complexity of software systems makes it hard to prevent or remove all possib...
AbstractIn this paper, we propose a software availability model considering the number of restoratio...
Fault-tolerant systems are often modeled using (homogeneous) continuous time Markovchains (CTMCs). C...