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      <div class="TdmEntry">Overall Objectives<ul><li><a href="./uid3.html">Context</a></li><li><a href="./uid4.html">Necessity of quantitative models</a></li><li><a href="./uid5.html">Specificities of distributed systems</a></li><li class="tdmActPage"><a href="./uid6.html">New issues raised by large systems</a></li></ul></div>
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        <h2>Section: 
      Overall Objectives</h2>
        <h3 class="titre3">New issues raised by large systems</h3>
        <p>Some existing distributed systems like telecommunication networks,
data centers, or large-scale web applications have reached sizes and
complexities that reveal new management problems. One can no longer
assume that the model of the managed systems is static and fully
known at any time and any scale. To scale up the management methods
to such applications, one needs to be able to design reliable
abstractions of parts of the systems, or to dynamically build a part
of their model, following the needs of the management functions to
realize. Besides, one does not wish to define management objectives
at the scale of each single component, but rather to pilot these
systems through high-level policies (maximizing throughput,
minimizing energy consumption, etc.) These distributed systems and
management problems have connections with other approaches for the
management of large structured stochastic systems, such as Bayesian
networks (BN) and their variants. The similarity can actually be
made more formal: inference techniques for BN rely on the concept of
conditional independence, which has a counterpart for networks of
<i>dynamic</i> systems and is at the core of techniques like
distributed diagnosis, distributed optimal planning, or the
synthesis of distributed controllers. The potential of this
connection is largely unexplored, but it suggests that one could
derive from it good approximate management methods for large
distributed dynamic systems.
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