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PROSA - Formally Proven Schedulability Analysis
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Lasse Blaauwbroek
PROSA - Formally Proven Schedulability Analysis
Commits
f4794aae
Commit
f4794aae
authored
9 years ago
by
Felix Stutz
Committed by
Felipe Cerqueira
9 years ago
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Pending proof
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BertognaResponseTimeEDFComp.v
+28
-2
28 additions, 2 deletions
BertognaResponseTimeEDFComp.v
with
28 additions
and
2 deletions
BertognaResponseTimeEDFComp.v
+
28
−
2
View file @
f4794aae
...
...
@@ -156,8 +156,26 @@ Module ResponseTimeIterationEDF.
R_list_edf
ts
=
Some
rt_bounds
->
(
tsk
,
R
)
\
in
rt_bounds
->
R
>=
task_cost
tsk
.
Proof
.
Proof
.
(*to be checked*)
intros
rt_bounds
tsk
R
SOME
PAIR
.
unfold
R_list_edf
in
SOME
.
destruct
(
all
R_le_deadline
(
iter
(
max_steps
ts
)
edf_rta_iteration
(
initial_state
ts
)));
last
by
ins
.
inversion
SOME
as
[
EQ
];
clear
SOME
.
destruct
(
max_steps
ts
);
simpl
in
*.
{
subst
;
unfold
initial_state
in
PAIR
.
exploit
R_list_converges
.
unfold
R_list_edf
.
rewrite
SOME
.
by
ins
.
admit
.
(*NONE = Some ???*)
rewrite
pair
.
by
ins
.
intros
H
.
(*use H with R and then a <= a + b (b positive)*)
admit
.
*
)
Qed
.
Lemma
R_list_le_deadline
:
...
...
@@ -166,7 +184,15 @@ Module ResponseTimeIterationEDF.
(
tsk
,
R
)
\
in
rt_bounds
->
R
<=
task_deadline
tsk
.
Proof
.
admit
.
intros
rt_bounds
tsk
R
SOME
PAIR
.
unfold
R_list_edf
in
SOME
.
destruct
(
all
R_le_deadline
(
iter
(
max_steps
ts
)
edf_rta_iteration
(
initial_state
ts
)))
eqn
:
DEADLINE
.
move
:
DEADLINE
=>
/
allP
DEADLINE
.
inversion
SOME
as
[
EQ
];
rewrite
-
EQ
in
PAIR
.
by
specialize
(
DEADLINE
(
tsk
,
R
)
PAIR
)
.
by
inversion
SOME
.
Qed
.
Lemma
R_list_has_tasks
:
...
...
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