2014
DOI: 10.1145/2667522.2667527
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Light traffic performance under the power of two load balancing strategy

Abstract: We consider the power-of-two policy with d = 2, Poisson job arrivals, heterogeneous servers and a general job requirement distribution. With the help of the first two light traffic derivatives for the average job response time, we point to interesting structural features associated with server heterogeneity in light traffic.

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Cited by 13 publications
(16 citation statements)
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“…For that, one needs to find the extrema of f 1 (λ)/f 2 (λ) in (0,μ). We conjecture that B is close to B 0 defined in (18). In fact, numerically, it seems that 1 − V 2 V 1 > 2B 0 already ensures that for all λ ∈ (0,μ), N 1 (λ) N 2 (λ).…”
Section: A2 Additional Remarks On the Boundsmentioning
confidence: 53%
See 2 more Smart Citations
“…For that, one needs to find the extrema of f 1 (λ)/f 2 (λ) in (0,μ). We conjecture that B is close to B 0 defined in (18). In fact, numerically, it seems that 1 − V 2 V 1 > 2B 0 already ensures that for all λ ∈ (0,μ), N 1 (λ) N 2 (λ).…”
Section: A2 Additional Remarks On the Boundsmentioning
confidence: 53%
“…Packets arrive in the system as a Poisson process with rate parameter λ, and are routed to the queues based on a Bernoulli trial: With probability p, a packet goes to Queue 1, with probability 1 − p, it goes to Queue 2. As opposed to most works that study queues in parallel [14,17,18], we assume that the routing decision is made without knowledge of the current size of the queues. Several reasons justify this choice.…”
Section: Model For Simultaneous Pathsmentioning
confidence: 99%
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“…In particular it ensures the requisite differentiability of λ → R(λ) where finite. We compute the first two derivatives in light traffic; these results were announced in the conference paper (Izagirre and Makowski, 2014) without proofs.…”
Section: Evaluating the First Two Derivativesmentioning
confidence: 99%
“…The corresponding case of the randomized longest-queue-first policy was addressed asymptotically in Alanyali and Dashouk [2] and Dieker and Suk [5]. The case of heterogenous servers, Poisson arrivals and general service time distributions was addressed under an Erlang loss server model by Mukhopadhyay et al [14] and also under a light load regime with FCFS servers by Izagirre and Makowski [7].…”
Section: Introductionmentioning
confidence: 99%