2016
DOI: 10.1109/tnet.2015.2410313
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SplayNet: Towards Locally Self-Adjusting Networks

Abstract: Abstract-This paper initiates the study of locally selfadjusting networks: networks whose topology adapts dynamically and in a decentralized manner, to the communication pattern σ. Our vision can be seen as a distributed generalization of the selfadjusting datastructures introduced by Sleator and Tarjan [22]: In contrast to their splay trees which dynamically optimize the lookup costs from a single node (namely the tree root), we seek to minimize the routing cost between arbitrary communication pairs in the ne… Show more

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Cited by 59 publications
(50 citation statements)
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References 20 publications
(38 reference statements)
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“…SASL 2 comes with theoretical guarantees which allow us to tie it to the complexity map and to our generative model. That said, we note that similar claims could also be made for other network proposals, e.g., SplayNets [64].…”
Section: From Structure To Optimization: a Case Studysupporting
confidence: 81%
See 2 more Smart Citations
“…SASL 2 comes with theoretical guarantees which allow us to tie it to the complexity map and to our generative model. That said, we note that similar claims could also be made for other network proposals, e.g., SplayNets [64].…”
Section: From Structure To Optimization: a Case Studysupporting
confidence: 81%
“…Our case study is situated in the context of emerging reconfigurable optical networks: networks whose topologies can be adjusted to meet the demand they serve [8,9,21,34,39,41,42,64,80]. We refer to such networks as self-adjusting networks.…”
Section: From Structure To Optimization: a Case Studymentioning
confidence: 99%
See 1 more Smart Citation
“…conditional entropy of the distribution: H(X|Y ) + H(Y |X) is a lower bound on the expected path length of local routing tree designs [21] where X, Y are the random variables distributed according to the marginal distribution of the sources and destinations in D. This bound is tight for the limited case where D is a product distribution (i.e., p(i, j) = p(i)p(j)). Additionally the optimal binary search tree can be computed efficiently for every D using dynamic programming [21]. In the current work we extend this line of research by studying more general distributions and a larger family of host networks.…”
Section: Putting Things Into Perspective and Related Workmentioning
confidence: 99%
“…In terms of reconfigurable networks, there exist several static [7,10] and dynamic [20,17] algorithms for constant-degree networks, as well as hybrid variants [14] which combine static and reconfigurable links. However, these solutions do not apply to the line and do not provide performance guarantees over time; the latter also applies to recent work on node migration models on the grid [6].…”
Section: Related Workmentioning
confidence: 99%