2013 IEEE 34th Real-Time Systems Symposium 2013
DOI: 10.1109/rtss.2013.41
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Combinatorial Abstraction Refinement for Feasibility Analysis

Abstract: Combinatorial explosion is a challenge for many analysis problems in the theory of hard real-time systems. One of these problems is static priority schedulability of workload models which are more expressive than the traditional periodic task model. Different classes of directed graphs have been proposed in recent years to model structures like frames, branching and loops. In contrast to dynamic priority schedulers with pseudo-polynomial time analysis methods, static priority schedulability has been shown to b… Show more

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Cited by 32 publications
(27 citation statements)
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“…Several results have been reported on FPT scheduling [10], [24]. We here show that FPT scheduling may perform rather poorly comparing to FPM scheduling.…”
Section: Schedulabiliy Analysis Under Fpm Schedulingmentioning
confidence: 58%
See 1 more Smart Citation
“…Several results have been reported on FPT scheduling [10], [24]. We here show that FPT scheduling may perform rather poorly comparing to FPM scheduling.…”
Section: Schedulabiliy Analysis Under Fpm Schedulingmentioning
confidence: 58%
“…Stigge et al [23] propose a more expressive model, called digraph real-time model (DRT), in which the release structures of different types of jobs are represented by a directed graph. Some approaches on sufficient schedulability tests for DRT model for fixed priority scheduling have been reported [24]. In addition, the recent study by Guan et al [12] presents two pseudo-polynomial-time approximations to improve the efficiency by losing some accuracy.…”
Section: Introductionmentioning
confidence: 99%
“…Other more recent task models, i.e. graph-based models [29], may also be suitable for modelling HSDF graphs, but this will be subject to future research.…”
Section: B Classical Real-time Modelmentioning
confidence: 99%
“…This contrasts with EDF scheduling where pseudo-polynomial time exact schedulability tests exist and are known for the digraph task model [28]. Some progress has however been made on sufficient schedulability tests for the non-cyclic GMF model [9] for fixed priority scheduling, while exact tests have recently been developed for the digraph task model which although having exponential complexity in the worst-case are in practice of similar efficiency to the pseudopolynomial time tests for EDF [31].…”
Section: A Related Workmentioning
confidence: 99%