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In-Depth Information
Algorithm and Complexity
In the following paragraph we will describe our proposed algorithm for this con-
tribution for the aperiodic tasks recon
guration.
Algorithm begin
t = get current time();
U =0;
For each partition
Compute(
a
);
Compute(
b
);
Compute(
);
Display_parameters(
c
a; b; c
);
save (
);
if (feasible) then
{
return (
a; b; c
Guaranteed
);
}
else
return
(
You can try by using solution 1, or,
You can try by using solution 2,
Compute(Resp k ; 1 );
Compute(Resp k ; 2 );
Generate(Resp opt
k
);
end
Complexity
The recon
gurable schedulability in the case of aperiodic tasks, i.e., each task has
an offset Si, i , such that is strongly coNP-hard. This complexity was decreased in our
approach from Np-hard to ef
cient O(n + m) 2 guarantee algorithm when we have M
recon
cient algorithm results in the dynamic
scheduling solutions. These solutions are presented by a proposed intelligent agent-
based architecture where a software agent is used to evaluate the response time, to
calculate the processor utilization factor and also to verify the satisfaction of real-
time deadlines.
On the other hand, the busy period, which is computed for every analyzed task
set and has a pseudo-polynomial complexity for U
gurations scenarios
w h . This ef
1, is decreased also by the
optimization of the response times in our work.
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