Bachelorarbeit, 2017
46 Seiten, Note: 1,3
This thesis aims to explore the applicability of basic queueing theory formulas to complex IT systems modeled as Queueing Networks. It investigates the potential and limitations of mapping these formulas onto such models by analyzing both theoretical knowledge and practical comparisons. The study leverages a self-developed analytical tool alongside a simulation tool to highlight the benefits and limitations of analytical procedures in performance analysis.
The research focuses on performance evaluation of IT systems using Queueing Networks, applying basic queueing theory formulas to model and analyze these systems. The study involves comparing analytical and simulation-based methods, highlighting key performance measures, computational costs, and the benefits of using analytical procedures. Central themes include Queueing Theory, Queueing Networks, performance modeling, analytical methods, simulation, performance measures, computational costs, and resource efficiency.
The thesis focuses on applying basic queueing theory formulas to complex IT systems modeled as Queueing Networks to improve resource efficiency and Quality-of-Service.
Analytical methods provide high accuracy and are significantly faster (lower computational costs) than simulation-based analysis, especially as systems become more complex.
The study covers various types including M/M/1, M/M/m, and queues with finite capacity (K) or finite population (N), such as M/M/m/K/N.
It is a model used to represent complex IT systems where multiple queues are interconnected, allowing the analysis of system-level performance measures.
The thesis discusses both: Open networks have external arrivals and departures, while Closed networks have a fixed population of customers circulating within the system.
The solver was compared with a simulation tool to measure deviations in performance metrics and to demonstrate the savings in computational costs.
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