Changeset 3198
- Timestamp:
- Jun 22, 2006, 12:55:34 PM (18 years ago)
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inundation/parallel/documentation/results.tex
r3185 r3198 4 4 5 5 To evaluate the performance of the code on a parallel machine we ran some examples on a cluster of four nodes connected with PathScale InfiniPath HTX. 6 Each node has two AMD Opteron 275 (Dual-core 2.2 GHz Processors) and 4 GB of main memory. The system achieves 60 Gigaflops with the Linpack benchmark, which is about 85 % of peak performance.6 Each node has two AMD Opteron 275 (Dual-core 2.2 GHz Processors) and 4 GB of main memory. The system achieves 60 Gigaflops with the Linpack benchmark, which is about 85\% of peak performance. 7 7 8 8 For each test run we evaluated the parallel efficiency … … 35 35 Tables \ref{tbl:rpa40}, \ref{tbl:rpa80} and \ref{tbl:rpa160} show the efficiency results for different values of \code{N} and \code{M}. The examples where $n \le 4$ were run on one node containing 4 processors, the $n = 8$ example was run on 2 nodes. The communication within a node is faster than the communication across nodes, so we would expect to see a decrease in efficiency when we jump from 4 to 8 nodes. Furthermore, as \code{N} and \code{M} are increased the ratio of ghost triangles to other triangles decreases. Or anothr way to think of it is that the size of the boundary layer decreses. Hence the amount of communication relative the amount of computation decreases and thus the efficiency should increase. 36 36 37 The efficiency results shown here are compet ative.37 The efficiency results shown here are competitive. 38 38 39 39 \begin{table} … … 80 80 Another way of measuring the performance of the code on a parallel machine is 81 81 to increase the problem size as the number of processors are increased so that 82 the number of triangles per processor remains roughly the same. We have no de82 the number of triangles per processor remains roughly the same. We have not 83 83 carried out measurements of this kind as we usually have static grids and it 84 84 is not possible to increase the number of triangles.
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