International audienceIn this paper, we prove that a mean system utilization smaller than one is a necessary condition for the feasibility of real-time systems. Such systems are defined as stable. Stable systems have two distinct states: a transient state, followed by a steady-state where the same distribution of response times is repeated infinitely for each task. We prove that the Liu and Layland theorem holds for stable probabilistic real-time systems with implicit deadlines, we provide an analytical approximation of response times for each of those two states and a bound of the instant when a real-time system becomes steady
International audienceIn this paper we present a probabilistic response time analysis for mixed crit...
Since worst case response times must be determined repeatedly during the interactive design of real-...
Real-time scheduling usually considers worst-case values for the parameters of task (or message stre...
International audienceIn this paper, we prove that a mean system utilization smaller than one is a n...
This paper describes a stochastic analysis framework for general priority-driven periodic real-time ...
Exact stochastic analysis of most real-time systems under preemptive priority-driven scheduling is u...
Classical analysis of real-time systems focuses in the study of the “worst-case” scenario, by assumi...
This thesis work describes how to apply the stochastic analysis framework, presented in [1] for gene...
Abstract This paper describes a stochastic analysis framework which computes the response time distr...
Fixed-priority preemptive scheduling is a popular scheduling scheme for real-time systems. This is a...
Classical analysis of real-time systems focuses on guaranteeing the schedulability of the system whe...
In this paper, we present a conjecture for exact best-case response times of periodic released, inde...
In Chapter 1 we present our contributionto the scheduling of real-time systems on multiprocessor pla...
This paper describes a stochastic analysis method for general periodic real-time systems. The propos...
International audienceIn this paper we present a probabilistic response time analysis for mixed crit...
Since worst case response times must be determined repeatedly during the interactive design of real-...
Real-time scheduling usually considers worst-case values for the parameters of task (or message stre...
International audienceIn this paper, we prove that a mean system utilization smaller than one is a n...
This paper describes a stochastic analysis framework for general priority-driven periodic real-time ...
Exact stochastic analysis of most real-time systems under preemptive priority-driven scheduling is u...
Classical analysis of real-time systems focuses in the study of the “worst-case” scenario, by assumi...
This thesis work describes how to apply the stochastic analysis framework, presented in [1] for gene...
Abstract This paper describes a stochastic analysis framework which computes the response time distr...
Fixed-priority preemptive scheduling is a popular scheduling scheme for real-time systems. This is a...
Classical analysis of real-time systems focuses on guaranteeing the schedulability of the system whe...
In this paper, we present a conjecture for exact best-case response times of periodic released, inde...
In Chapter 1 we present our contributionto the scheduling of real-time systems on multiprocessor pla...
This paper describes a stochastic analysis method for general periodic real-time systems. The propos...
International audienceIn this paper we present a probabilistic response time analysis for mixed crit...
Since worst case response times must be determined repeatedly during the interactive design of real-...
Real-time scheduling usually considers worst-case values for the parameters of task (or message stre...