2022
DOI: 10.1109/tpds.2021.3100783
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Exploring the Galaxyfly Family to Build Flexible-Scale Interconnection Networks

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Cited by 7 publications
(6 citation statements)
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“…Networks such as torus, hypercube or Flattened Butterfly have been shown to have lower performance than these baselines [7,24]. We also explored the Galaxyfly family of flexible low-diameter topologies [28]. A diameter-3 Galaxyfly is isomorphic to a Dragonfly, which is included in the comparison.…”
Section: Topologiesmentioning
confidence: 99%
“…Networks such as torus, hypercube or Flattened Butterfly have been shown to have lower performance than these baselines [7,24]. We also explored the Galaxyfly family of flexible low-diameter topologies [28]. A diameter-3 Galaxyfly is isomorphic to a Dragonfly, which is included in the comparison.…”
Section: Topologiesmentioning
confidence: 99%
“…Lei et al [20] proposed Galaxy graphs, which have a diameter of at most, 2. Galaxy graphs are designed to build flexible sized networks for a given number of routers and radii.…”
Section: Galaxy Graphmentioning
confidence: 99%
“…This poses a significant challenge for high-performance routers, particularly commercial-off-the-shelf (COTS) routers, to expand their radix, resulting in major hurdles for existing topologies to scale flexibly. To address this issue, Lei et al [20] introduced the Galaxyfly network, a flexible-radix low-diameter topology that achieves network flexibility under different configuration structures by reducing high-radix routers. The Galaxyfly network is composed of lots of supernodes, with routers within each supernode being fully connected.…”
Section: Introductionmentioning
confidence: 99%
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“…Graphs with smaller diameter are expected, because it determines the latency of one-to-one communication, one-to-all broadcast, and barrier synchronization of all host computers. 8,10 The degree diameter problem 24 is a classic problem to find a graph with the maximum number of vertices for given maximum degree Δ and diameter D, where the degree of a vertex is the number of edges connected to each vertex. For example, let us consider the Petersen graph.…”
Section: Introductionmentioning
confidence: 99%