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    <subfield code="a">Kumar, Prashant</subfield>
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    <subfield code="a">Managing multi-tier applications running on a cloud is more difficult than managinga single tier application,  as the requests in a single tier application get processed byonly one tier.  In the multi-tier case, a request is processed in a pipeline through morethan  one  tier.   Bottlenecks  in  one  tier  can  cause  increases  in  the  response  time  andcan violate SLAs.  Hosting multi-tier Web applications introduces many challenges forcloud providers to deal with, for example provisioning of resources, detecting workloadchanges,  load  balancing  among  tiers,  optimizing  tier  placements,  reducing  migrationcosts,  and  increasing  resource  utilization  in  data  centers.   To  meet  these  challenges,cloud providers have to develop algorithms and policies to manage their resources andrun applications efficiently.These algorithms and policies need to be evaluated and tested before they are imple-mented in the data center.  Running evaluations and tests on real clouds is not feasiblegiven time and cost constraints.  An alternative is to run the evaluation on a computerbased simulator that is fast, cheap, and produces nearly same result as when the test isperformed on a real cloud.  Reconfiguration overhead and the cost involved in experi-menting with a model for a system is high and a simulator can provide a more realisticand detailed view of the system than the model itself.  One of the main objectives ofthis research focuses on the design of a simulator that is capable of simulating multi-tierWeb applications on cloud infrastructure.Another  major  issue  in  cloud  computing  is  to  find  the  optimal  placement  plan  formapping virtual machines to physical machines.  This is one of the important policiesin  a  data  center  for  maximizing  the  resource  utilization  and  minimizing  the  activenumber of physical machines.In this research, we propose a placement algorithm thattries to minimize a stochastic objective function in order to find the best approximatesolution for the placement.</subfield>
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