1st International ICST Conference on Scalable Information Systems

Research Article

Optimal precomputation for mapping service level agreements in grid applications

  • @INPROCEEDINGS{10.1145/1146847.1146858,
        author={Qin  Liu and Xiaohua Jia and Chanle Wu},
        title={Optimal precomputation for mapping service level agreements in grid applications},
        proceedings={1st International ICST Conference on Scalable Information Systems},
        publisher={ACM},
        proceedings_a={INFOSCALE},
        year={2006},
        month={6},
        keywords={},
        doi={10.1145/1146847.1146858}
    }
    
  • Qin Liu
    Xiaohua Jia
    Chanle Wu
    Year: 2006
    Optimal precomputation for mapping service level agreements in grid applications
    INFOSCALE
    ACM
    DOI: 10.1145/1146847.1146858
Qin Liu1,2,*, Xiaohua Jia3,*, Chanle Wu4,*
  • 1: School of Computer, Wuhan University, China.
  • 2: Department of Computer Science, City University of Hong Kong.
  • 3: Department of Computer Science, City University of Hong Kong
  • 4: School of Computer, Wuhan University, China
*Contact email: q.liu@student.cityu.edu.hk, jia@cs.cityu.edu.hk, wuchl@whu.edu.cn

Abstract

A complicated task running on the grid system is usually made up of many services, each of which typically offers a better service quality at a higher cost. Mapping service level agreements (SLA) optimally is to find the most appropriate quality level for each service, so that the overall SLA of a task is achieved at the minimum cost. This paper considers mapping execution time SLA in the case of the discrete cost function, which is an NP-hard problem. Due to the high computation complexity of mapping SLA, we propose a precomputation scheme that computes the selection of service levels in advance for every possible SLA requirement, which reduces the response time of a request greatly. The precomputation employs (1 + ε) approximation, and its solution for any time bound is at most (1 + ε) times larger than the optimal cost. Simulations show the superiority of (1 + ε) approximation compared with other methods.