Abstract
In this report we present a significant extension of the quantified
equation based algorithm class of piecewise regular algorithms.
The main contributions of the following
report are: (1) the class of piecewise regular algorithms is extended
by allowing run-time dependent conditionals, (2) a mixed integer linear
program is given to derive optimal schedules of the novel class we call
dynamic piecewise regular algorithms, and (3) in order to achieve highest
performance, we present a speculative scheduling approach. The results
are applied to an illustrative example.
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