The search functionality is under construction.

Author Search Result

[Author] Kana SHIMADA(2hit)

1-2hit
  • Simultaneous Scheduling and Core-Type Optimization for Moldable Fork-Join Tasks on Heterogeneous Multicores

    Hiroki NISHIKAWA  Kana SHIMADA  Ittetsu TANIGUCHI  Hiroyuki TOMIYAMA  

     
    PAPER

      Pubricized:
    2021/09/01
      Vol:
    E105-A No:3
      Page(s):
    540-548

    With the demand for energy-efficient and high- performance computing, multicore architecture has become more appealing than ever. Multicore task scheduling is one of domains in parallel computing which exploits the parallelism of multicore. Unlike traditional scheduling, multicore task scheduling has recently been studied on the assumption that tasks have inherent parallelism and can be split into multiple sub-tasks in data parallel fashion. However, it is still challenging to properly determine the degree of parallelism of tasks and mapping on multicores. Our proposed scheduling techniques determine the degree of parallelism of tasks, and sub-tasks are decided which type of cores to be assigned to heterogeneous multicores. In addition, two approaches to hardware/software codesign for heterogeneous multicore systems are proposed. The works optimize the types of cores organized in the architecture simultaneously with scheduling of the tasks such that the overall energy consumption is minimized under a deadline constraint, a warm start approach is also presented to effectively solve the problem. The experimental results show the simultaneous scheduling and core-type optimization technique remarkably reduces the energy consumption.

  • ILP-Based Scheduling for Parallelizable Tasks

    Kana SHIMADA  Shogo KITANO  Ittetsu TANIGUCHI  Hiroyuki TOMIYAMA  

     
    LETTER

      Vol:
    E100-A No:7
      Page(s):
    1503-1505

    Task scheduling is one of the most important processes in the design of multicore computing systems. This paper presents a technique for scheduling of malleable tasks. Our scheduling technique decides not only the execution order of the tasks but also the number of cores assigned to the individual tasks, simultaneously. We formulate the scheduling problem as an integer linear programming (ILP) problem, and the optimal schedule can be obtained by solving the ILP problem. Experiments using a standard task-set suite clarify the strength of this work.