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Mathematical and Computer Modelling of Dynamical Systems
Methods, Tools and Applications in Engineering and Related Sciences
Volume 21, 2015 - Issue 3
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Original Articles

A dynamic modelling framework for control-based computing system design

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Pages 251-271 | Received 02 May 2013, Accepted 05 Jul 2014, Published online: 31 Jul 2014

Figures & data

Figure 1. Capability of the presented single model of reproducing classical scheduling policies such as RR, FCFS, SJF and SRTF.

Figure 1. Capability of the presented single model of reproducing classical scheduling policies such as RR, FCFS, SJF and SRTF.

Figure 2. An example of model-based memory management.

Figure 2. An example of model-based memory management.

Figure 3. Collected data from the specified software application (black solid line) and simulation with the grey box identified model (blue dashed line).

Figure 3. Collected data from the specified software application (black solid line) and simulation with the grey box identified model (blue dashed line).

Figure 4. Identification results for the vips software application with different model structures. The data used for the identification are denoted with a solid line, the simulation results of the ARMAX (10, 10, 10) with a dashed-dotted line, the ARX (30, 30) with a densely dotted line, the ARX (20, 20) with a densely dashed line, the ARX (10, 10) with a densely dotted line, and the ARX (1, 1) with a dashed line.

Figure 4. Identification results for the vips software application with different model structures. The data used for the identification are denoted with a solid line, the simulation results of the ARMAX (10, 10, 10) with a dashed-dotted line, the ARX (30, 30) with a densely dotted line, the ARX (20, 20) with a densely dashed line, the ARX (10, 10) with a densely dotted line, and the ARX (1, 1) with a dashed line.

Table 1. Results obtained with the Matlab identification Toolbox for the vips application with various model structures.

Figure 5. Experimental control results with bodytrack and vips: the application progress rate is required to attain a specified set point value.

Figure 5. Experimental control results with bodytrack and vips: the application progress rate is required to attain a specified set point value.

Figure 6. Experimental results with different model-based/non-model-based techniques. Note: SARSA, State-Action-Reward-State-Action; MPC, Model Predictive Control.

Figure 6. Experimental results with different model-based/non-model-based techniques. Note: SARSA, State-Action-Reward-State-Action; MPC, Model Predictive Control.

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