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Titlebook: Analytical Methods for Network Congestion Control; Steven H. Low Book 2017 Springer Nature Switzerland AG 2017

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Von der Feinanalyse zum Gesamtergebnis, closed-loop system. Global stability of nonlinear systems in the presence of feedback delay is generally very difficult. Our goal is more modest: we will study local stability around the equilibrium point in the presence of feedback delay using a linearized model.
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Analytical Methods for Network Congestion Control978-3-031-79275-5Series ISSN 2690-4306 Series E-ISSN 2690-4314
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Von der Feinanalyse zum Gesamtergebnis, the dynamics of the closed-loop system as a gradient projection algorithm for the Lagrangian dual problem of network utility maximization. We derive sufficient conditions for this algorithm to converge to dual-optimal link prices, from which primal-optimal rates can be recovered.
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Von der Feinanalyse zum Gesamtergebnis,ations (ODEs). In Section 1.1 we present a simple model that treats data packets in the network as fluids that flow from their sources to their destinations. In Section 1.2 we describe classical Internet congestion control protocols. In Section 1.3 we illustrate how to model these protocols as feedb
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,Die Aktualität der Diskursforschung,h as throughput, delay, loss and fairness. This is useful because the first step in designing a congestion control algorithm should be to ensure it has desirable equilibrium properties. In this chapter we study whether the algorithm will indeed drive the network toward an equilibrium starting from a
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Von der Feinanalyse zum Gesamtergebnis, the dynamics of the closed-loop system as a gradient projection algorithm for the Lagrangian dual problem of network utility maximization. We derive sufficient conditions for this algorithm to converge to dual-optimal link prices, from which primal-optimal rates can be recovered.
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Von der Feinanalyse zum Gesamtergebnis,g rate the effect immediately reaches all the links in its path, and when a link updates its congestion price the new price is immediately sensed at all sources using that link. This is of course unrealistic. In this chapter we incorporate feedback delay into our model and study the stability of the
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