11th EAI International Conference on Performance Evaluation Methodologies and Tools

Research Article

Resource allocation in a cloud under virus attacks

  • @INPROCEEDINGS{10.4108/eai.5-12-2017.2274708,
        author={Eliran  sherzer and Hanoch  Levy and Gail  Gilboa-Freedman},
        title={Resource allocation in a cloud under virus attacks},
        proceedings={11th EAI International Conference on Performance Evaluation Methodologies and Tools},
        publisher={ACM},
        proceedings_a={VALUETOOLS},
        year={2018},
        month={8},
        keywords={resource allocation concavity stochastic optimization},
        doi={10.4108/eai.5-12-2017.2274708}
    }
    
  • Eliran sherzer
    Hanoch Levy
    Gail Gilboa-Freedman
    Year: 2018
    Resource allocation in a cloud under virus attacks
    VALUETOOLS
    ACM
    DOI: 10.4108/eai.5-12-2017.2274708
Eliran sherzer,*, Hanoch Levy1, Gail Gilboa-Freedman2
  • 1: Tel-Aviv University
  • 2: IDC
*Contact email: scherzter@gmail.com

Abstract

Today’s large-scale services and applications use cloud computing to serve their users cost-effectively. As such, cloud based data centers form an attractive target for malicious entities who aim at attacking these services. We address the problem of how to manage one’s resources on a cloud environment as to provide the best service for its users while keeping it resilient to equipment failures due to attacks. The problem requires devising a resource placement mechanism that accounts for uncertainty both in the demand and the supply. We suggest a scheme for this problem and provide results on conditions under which this scheme is optimal. Particularly, we provide a set of attacks for which such efficient algorithms are guaranteed to find optimal allocation for any stochastic demand in which the conditions are satisfied. An attack is expressed by the supply distribution. We identify that the cumulative-cumulative distribution function plays a major role in the analysis. Moreover, we provide an alternative scheme for deriving an optimal allocation in the event that the conditions are not satisfied. Our analysis is relevant to many interesting problems of resource and inventory allocation and repositioning under uncertainty.