Secure Distributed Computing With Straggling Servers Using Polynomial Codes

By Heecheol Yang, Jungwoo Lee. 2019

115 citations recorded by the source corpus.

In this paper, we consider a secure distributed computing scenario in which a master wants to perform matrix multiplication of confidential inputs with multiple workers in parallel. In such a setting, a master does not want to reveal information about the two input matrices to the workers in an information-theoretic sense. We propose a secure distributed computing scheme that can efficiently cope with straggling effects by applying polynomial codes on sub-tasks assigned to workers. The achievable recovery threshold, i.e., the number of workers that a master needs to wait for to get the final product, of our proposed scheme is revealed to be order-optimal to the number of workers. Moreover, we derive the achievable recovery threshold of the proposed scheme is within a constant multiplicative factor from information-theoretic lower bound. As a byproduct, we extend our strategy to secure distributed computing for convolution tasks on confidential data.

Subfields: Artificial Intelligence, Computer Networks and Communications

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The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Artificial Intelligence

  1. Salim el Rouayheb
  2. Wei-Ting Chang
  3. Ravi Tandon
  4. Rafael G. L. D'Oliveira
  5. David A. Karpuk
  6. Jörg Kliewer
  7. Osvaldo Simeone
  8. Malihe Aliasgari

In Computer Networks and Communications

  1. Salim el Rouayheb
  2. Rafael G. L. D'Oliveira
  3. Jörg Kliewer
  4. David A. Karpuk
  5. Osvaldo Simeone
  6. Jungwoo Lee
  7. Malihe Aliasgari
  8. Ravi Tandon

Citations in the corpus