Aurell, Erik and El-Ansary, Sameh (2004) A physics-style approach to scalability of distributed systems. [SICS Report]
BEGIN example. Is it possible to treat large scale distributed systems as physical systems? The importance of that question stems from the fact that the behavior of many P2P systems is very complex to analyze analytically, and simulation of scales of interest can be prohibitive. In Physics, however, one is accustomed to reasoning about large systems. The limit of very large systems may actually simplify the analysis. As a first step, we here analyze the effect of the density of populated nodes in an identifier space in a P2P system. We show that while the average path length is approximately given by a function of the number of populated nodes, there is a systematic correction which depends on the density. In other words, the dependence is both on the number of address nodes and the number of populated nodes, but only through their ratio. Interestingly, the correction is negative for finite densities, showing that an amount of randomness somewhat shortens average path length. END of example.
|Item Type:||SICS Report|
|Uncontrolled Keywords:||peer-to-peer, complex systems, DHTs|
|Deposited By:||Vicki Carleson|
|Deposited On:||29 Oct 2007|
|Last Modified:||18 Nov 2009 16:06|
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