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PROSA - Formally Proven Schedulability Analysis
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RT-PROOFS
PROSA - Formally Proven Schedulability Analysis
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d0d593ec
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d0d593ec
authored
5 years ago
by
Björn Brandenburg
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define dynamic self-suspension model
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re-organize analysis module
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restructuring/model/task/suspension/dynamic.v
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Require
Export
rt
.
restructuring
.
model
.
readiness
.
suspension
.
Require
Export
rt
.
restructuring
.
model
.
task
.
concept
.
(** * Task Parameter for the Dynamic Self-Suspension Model *)
(** Under the dynamic self-suspension model, for each task, there is a bound on
the maximum total self-suspension duration exhibited by any job of the
task. *)
Class
TaskTotalSuspension
(
Task
:
TaskType
)
:=
task_total_suspension
:
Task
->
duration
.
(** * Validity *)
(** In the following section, we specify the semantics of the dynamic
self-suspension model: each job self-suspends in total no longer than
specified by its associated task. *)
Section
ValidDynamicSuspensions
.
(** Consider any kind of jobs,... *)
Context
{
Job
:
JobType
}
.
(** ...where each job has a cost and may exhibit self-suspensions,... *)
Context
`{
JobCost
Job
}
`{
JobSuspension
Job
}
.
(** ...and the tasks from which these jobs stem. *)
Context
{
Task
:
TaskType
}
.
Context
`{
JobTask
Job
Task
}
`{
TaskTotalSuspension
Task
}
.
(** Under the dynamic self-suspension model, the total self-suspension time
of any job cannot exceed the self-suspension bound of its associated
task. *)
Definition
valid_dynamic_suspensions
:=
forall
j
,
total_suspension
j
<=
task_total_suspension
(
job_task
j
)
.
End
ValidDynamicSuspensions
.
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