Analysis of the Queue-batch Algorithm Sample Clauses

Analysis of the Queue-batch Algorithm. The main idea of the Queue-batch algorithm exploits the idle rekeying in- terval to pre-process some rekeying operations. When we compare its performance with the Rebuild or Batch algorithms, we only need to consider the rekeying operations occurring at the beginning of every rekeying interval. When J = 0, Queue-batch is equivalent to Batch in the pure leave scenario. For J > 0, the number of renewed nodes in Queue-batch during the Queue-merge phase is equivalent to that of Batch when J = 1. Thus, the expected number of renewed nodes is
Sample 1
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Analysis of the Queue-batch Algorithm. The main idea of the Queue-batch algorithm exploits the idle rekeying in- terval to pre-process some rekeying operations. When we compare its performance with the Rebuild or Batch algorithms, we only need to consider the rekeying operations occurring at the beginning of every rekeying interval. When J = 0, Queue-batch is equivalent to Batch in the pure leave scenario. For J > 0, the number of renewed nodes in Queue-batch during the Queue-merge phase is equivalent RRebuild (N ) = N 1; otherwise.
Sample 1
Analysis of the Queue-batch Algorithm. The main idea of the Queue-batch algorithm exploits the idle rekey interval to pre-process certain rekeying opera- tions. When we compare its performance with the Rebuild or Batch algorithms, we only need to consider the rekey op- erations occurring at the beginning of each rekey interval. When J = 0, Queue-batch is equivalent to Batch in alg alg composed of two parts: Es and Eb , which respectively the pure leave scenario. For J > 0, the number of re- represent the number of exponentiations of calculating the newed nodes in Queue-batch during the Queue-merge phase is equivalent to that of Batch when J = 1. Thus, the ex- pected number of renewed nodes is E[RQueue batch ] 1; if J > 0 and L = 0 > Experiment 1: (Evaluation based on mathematical models). This experiment evaluates the metrics of the three interval-based algorithms based on the mathematical mod- els presented in Section 3.2. We start with a well-balanced key tree involving 512 members and then obtain the metrics h = ><
Sample 1
Analysis of the Queue-batch Algorithm. The main idea of the Queue-batch algorithm exploits the idle rekey interval to pre-process certain rekeying opera- tions. When we compare its performance with the Rebuild or Batch algorithms, we only need to consider the rekey op- erations occurring at the beginning of each rekey interval. When , Queue-batch is equivalent to Batch in the pure leave scenario. For , the number of re- newed nodes in Queue-batch during the Queue-merge phase is equivalent to that of Batch when . Thus, the ex- pected number of renewed nodes is if and if and
Sample 1

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