大阪府立大学 工学研究科 知能情報工学分野 / 工学域 情報工学課程
大阪公立大学 情報学研究科 基幹情報学専攻 システム情報学分野 / 工学部 情報工学科
先進的計算基盤研究室

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高性能計算分野の紹介

ここでは,高性能計算分野について,当研究室で実際に行った研究内容を簡単に紹介します.

Parallel Multi-Objective Particle Swarm Optimization for Large Swarm and High Dimensional Problems

In last couple of years, parallel two or many objective MOPSO (Multi-objective Particle Swarm Optimization) have been proposed in literature. Denumerable implementations were published, however they had not achieved faster execution time and good Pareto fronts. They have alluded some limitation of archive handling, picked up nondominated solutions, high dimensional problems and so on for large swarm population. Moreover, none of the researchers have implemented MOPSO and tested the performance for large swarm population and high dimensional problem simultaneously. In particular, they skipped high dimensional problems. This paper presents a faster implementation of parallel MOPSO on a GPU based on the CUDA architecture, which uses coalescing memory access, pseudorandom number generator (PRNG), Thrust library, atomic function, parallel archiving and so on. In addition, our implementation has a positive impact on the performance to solve high dimensional optimization problems with large swarm population. Therefore, our proposed algorithm can be widely used in real optimizing problems. The proposed parallel implementation of MOPSO using a master-slave model provides up to 182 times speedup compared to the corresponding CPU MOPSO.



Some Torus-embedded Graphs with Regular Structure Have the Minimum Diameter and the Minimum Average Shortest Path Length

It is not realistic to connect all of cores in a multicore-processor each other because current multicore-processors have many cores. Therefore there are many studies about network topologies to connect cores. The order/degree problem is one of the tackled problems. It finds graphs with the minimum diameter and the minimum average shortest path length (ASPL) over all graphs for a given number n of vertices and a given degree deg. We present an algorithm to enumerate all of graphs with the minimum diameter and the minimum ASPL over all graphs such that each vertex of torus with n vertices is added edges regularly within degree deg. Also we report optimal graphs for the order/degree problem found by our algorithm.






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