summaryrefslogtreecommitdiffstats
path: root/c-user/rate-monotonic/background.rst
diff options
context:
space:
mode:
Diffstat (limited to 'c-user/rate-monotonic/background.rst')
-rw-r--r--c-user/rate-monotonic/background.rst15
1 files changed, 9 insertions, 6 deletions
diff --git a/c-user/rate-monotonic/background.rst b/c-user/rate-monotonic/background.rst
index 9ca7dff..af54591 100644
--- a/c-user/rate-monotonic/background.rst
+++ b/c-user/rate-monotonic/background.rst
@@ -112,7 +112,9 @@ less than its period. For example, a periodic task's requirements may state
that it should execute for 10 milliseconds every 100 milliseconds. Although
the execution time may be the average, worst, or best case, the worst-case
execution time is more appropriate for use when analyzing system behavior under
-transient overload conditions... index:: aperiodic task, definition
+transient overload conditions.
+
+.. index:: aperiodic task, definition
In contrast, an aperiodic task executes at irregular intervals and has only a
soft deadline. In other words, the deadlines for aperiodic tasks are not
@@ -220,8 +222,9 @@ assumptions:
- The execution time for each task without preemption or interruption is
constant and does not vary.
-- Any non-periodic tasks in the system are special. These tasks displace
- periodic tasks while executing and do not have hard, critical deadlines.
+- Any non-periodic tasks in the system are special. These tasks should not
+ displace periodic tasks while executing and do not have hard, critical
+ deadlines.
Once the basic schedulability analysis is understood, some of the above
assumptions can be relaxed and the side-effects accounted for.
@@ -288,9 +291,9 @@ by the Processor Utilization Rule, they can still be guaranteed to meet all
their deadlines by application of the First Deadline Rule. This rule can be
stated as follows:
-For a given set of independent periodic tasks, if each task meets its first
-deadline when all tasks are started at the same time, then the deadlines will
-always be met for any combination of start times.
+ For a given set of independent periodic tasks, if each task meets its first
+ deadline when all tasks are started at the same time, then the
+ deadlines will always be met for any combination of start times.
A key point with this rule is that ALL periodic tasks are assumed to start at
the exact same instant in time. Although this assumption may seem to be