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Solutions to Parallel and Distributed Computing Problems: Lessons from Biological Sciences
book

Solutions to Parallel and Distributed Computing Problems: Lessons from Biological Sciences

by Albert Y. Zomaya, Fikret Ercal, Stephan Olariu
October 2000
Intermediate to advanced
288 pages
9h 22m
English
Wiley-Interscience
Content preview from Solutions to Parallel and Distributed Computing Problems: Lessons from Biological Sciences

6.4 STATIC MATCHING AND SCHEDULING OF SUBTASKS

6.4.1 Introduction

This section discusses the GA-based approach found in [58] for the static mapping of subtasks. This section presents the details about the chromosome representation used, how population generation was performed, the mutation and crossover operators used, and comparisons with nonevolutionary approaches.

6.4.2 Chromosome Representation

Each chromosome consists of two parts: the matching string and the scheduling string. Let mat be the matching string, which is a vector of length |S|, such that mat(i) = mj, where 0 ≤ i < |S| and 0 ≤ j < |M|, i.e., subtask si is assigned to machine mj.

The scheduling string (ss) is a topological sort [12] of the SPDAG, i.e., a total ordering of the nodes (subtasks) in the SPDAG that obeys the precedence constraints. Define ss to be the scheduling string, which is a vector of length |S|, such that ss(k) = si, where 0 ≤ i, k < |S|, and each si appears only once in the vector, i.e., subtask si is the kth subtask in the scheduling string. Because it is a topological sort, if ss(k) is a consumer of a global data item produced by ss(j), then j < k. The scheduling string gives an ordering of the subtasks that is used by the evaluation step.

Then in this GA-based approach, a chromosome is represented by a two-tuple [mat, ss]. Thus, a chromosome represents the subtask-to-machine assignments (matching) and the execution ordering of the subtasks assigned to the same machine. The scheduling of the ...

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