Lecture Notes 14
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[[Attach:Lecture14_notes.pdf | Lecture 14 Notes]]
[[Attach:Heated_rod_Simulink.zip | Lecture 14 Simulink Files]]
[[Attach:apm_heated_rod.zip | Lecture 14 APM MATLAB Files]]
[[Attach:Heated_rod_Simulink.zip | Lecture 14 Simulink Files]]
[[Attach:apm_heated_rod.zip | Lecture 14 APM MATLAB Files]]
to:
* [[Attach:Lecture14_notes.pdf | Lecture 14 Notes]]
* [[Attach:Heated_rod_Simulink.zip | Lecture 14 Simulink Files]]
* [[Attach:apm_heated_rod.zip | Lecture 14 APM MATLAB Files]]
* [[Attach:Heated_rod_Simulink.zip | Lecture 14 Simulink Files]]
* [[Attach:apm_heated_rod.zip | Lecture 14 APM MATLAB Files]]
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[[Attach:Heated_rod_Simulink.zip | Lecture 14 Files]]
to:
[[Attach:Heated_rod_Simulink.zip | Lecture 14 Simulink Files]]
[[Attach:apm_heated_rod.zip | Lecture 14 APM MATLAB Files]]
[[Attach:apm_heated_rod.zip | Lecture 14 APM MATLAB Files]]
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# Course reading for next class: 2.4-2.5 (PDC)
# Assignment due by the start of Lecture #15: 2.4, 2.10 (PDC)
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!!!! Case Study on Friction Stir Processing
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!!! Lecture 14 - First Principles Modeling - PDE Case Study
Lecture 13 demonstrated a first principles model with lumped species and energy balances. For Lecture 14, an example problem in modeling and model-based control is demonstrated with a model that includes both spatial distribution and time dependence. With both space and time, the resulting model is a partial differential equation. This model is discretized in space to produce a set of ordinary differential equations. A heated rod as a simplification of friction stir welding tools is used for this case study.
[[Attach:Lecture14_notes.pdf | Lecture 14 Notes]]
[[Attach:Heated_rod_Simulink.zip | Lecture 14 Files]]
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<iframe width="640" height="360" src="//www.youtube.com/embed/rim0wJxZ-O8?rel=0" frameborder="0" allowfullscreen></iframe>
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!!!! Homework
# Course reading for next class: 2.4-2.5 (PDC)
# Assignment due by the start of Lecture #15: 2.4, 2.10 (PDC)
----
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Lecture 13 demonstrated a first principles model with lumped species and energy balances. For Lecture 14, an example problem in modeling and model-based control is demonstrated with a model that includes both spatial distribution and time dependence. With both space and time, the resulting model is a partial differential equation. This model is discretized in space to produce a set of ordinary differential equations. A heated rod as a simplification of friction stir welding tools is used for this case study.
[[Attach:Lecture14_notes.pdf | Lecture 14 Notes]]
[[Attach:Heated_rod_Simulink.zip | Lecture 14 Files]]
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<iframe width="640" height="360" src="//www.youtube.com/embed/rim0wJxZ-O8?rel=0" frameborder="0" allowfullscreen></iframe>
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!!!! Homework
# Course reading for next class: 2.4-2.5 (PDC)
# Assignment due by the start of Lecture #15: 2.4, 2.10 (PDC)
----
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