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Network calculus : ウィキペディア英語版
Network calculus

Network calculus is "a set of mathematical results which give insights into man-made systems such as concurrent programs, digital circuits and communication networks." Network calculus gives a theoretical framework for analysing performance guarantees in computer networks. As traffic flows through a network it is subject to constraints imposed by the system components, for example:
* link capacity
* traffic shapers (leaky buckets)
* congestion control
* background traffic
These constraints can be expressed and analysed with network calculus methods. Constraint curves can be ''combined'' using convolution under min-plus algebra. Network calculus can also be used to express traffic arrival and departure functions as well as service curves.
The calculus uses "alternate algebras ... to transform complex non-linear network systems into analytically tractable linear systems."
Currently, there exists two branches in network calculus: one handling deterministic bounded, and one handling stochastic bounds
. This article is only about deterministic network calculus.
==System modelling==


抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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