| System Specification | Linpack Result (GFLOPS) | Elapsed Time |
|---|---|---|
| 4 nodes (16GB) w/o Advance boards | 136.0 | 48.4 minutes |
| 4 nodes (16GB) w/ 2 x Advance boards each | 364.2 | 18.4 minutes |
| 1 node (16GB) w/o Advance boards | 34.0 | |
| 1 node (16GB) w/ 2 x Advance boards | 90.1 |
Note: Previously published Linpack results for similar single node systems were 34.9 GFLOPS for the standard node and 93 GFLOPS for an accelerated node with two ClearSpeed Advance boards. The variations are a result of small differences between system configurations and problem sizes used during the benchmark runs.
Experience ClearSpeed Accelerated Linpack for yourself! Click here to get started.
| Rank | Site | System | Processors | Rmax | Rpeak |
|---|---|---|---|---|---|
| 1 | Center for Computational Science University of Tsukuba, Japan |
CP-PACS/2048 Hitachi |
2048 | 368.2 | 614.4 |
| 2 | National Aerospace Laboratory Japan, Wind Tunnel, Fujitsu |
Numerical | 167 | 229 | 281.26 |
| 3 | University of Tokyo, Japan | SR2201/1024 Hitachi |
1024 | 220.4 | 307 |
| 4 | Sandia National Laboratories, Unites States | XP/S140 Intel |
3680 | 143.4 | 184 |
| 5 | Oak Ridge National Laboratory | XP/S-MP 150 | 3072 | 127.1 | 154 |
The Linpack Benchmark was introduced by Jack Dongarra. A detailed description as well as a list of performance results on a wide variety of machines is available in postscript form from netlib. A parallel implementation of the Linpack benchmark and instructions on how to run it can be found at http://www.netlib.org/benchmark/hpl/.
The benchmark used in the Linpack Benchmark is to solve a dense system of linear equations. For the Top500, a version of the benchmark is used that allows the user to scale the size of the problem and to optimize the software in order to achieve the best performance for a given machine. This performance does not reflect the overall performance of a given system, as no single number ever can. It does, however, reflect the performance of a dedicated system for solving a dense system of linear equations. Since the problem is very regular, the performance achieved is quite high, and the performance numbers give a good correction of peak performance.
The Top500 table shows the 500 most powerful commercially available computer systems known. To keep the list as compact as possible, only a part of the data evaluated is shown on the website including:
Information about the Top500 can be found at www.top500.org.