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  <title><![CDATA[Exact Simulation of the Equilibrium Distribution of Reflected Stochastic Networks with Levy Input]]></title>
  <body><![CDATA[<p><strong>TITLE:</strong> Exact Simulation of the Equilibrium Distribution of
    Reflected Stochastic
    <br />
    Networks with Levy Input</p><p><strong>SPEAKER:</strong>&nbsp; Jose Blanchet</p><p><strong>ABSTRACT:</strong></p><p>Reflected stochastic networks arise in the analysis of a large class
    of
    queueing systems. The most popular model of this type is perhaps
    reflected Brownian motion, which arises in the heavy-traffic
    analysis of
    generalized Jackson networks. In this talk we discuss Monte Carlo
    <br />
    simulation strategies for the steady-state analysis of reflected
    stochastic networks. In particular, we show how to exactly (i.e.
    without
    bias) simulate the equilibrium distribution of a reflected
    stochastic
    network with compound Poisson input and how to provide samples that
    are
    <br />
    close (with explicit and controlled error bounds) to both the
    transient
    and the steady-state distribution of reflected Brownian motion in
    the
    positive orthant. (Joint work with Xinyun Chen.)</p>]]></body>
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      <value><![CDATA[2010-11-15T10:00:00-05:00]]></value>
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