5. Dynamic System Modeling and Control
• A mathematical model allows us to examine a system, and refine good solutions to design problems.
• Some engineered systems are intended to be fixed, or static.
• Many other systems are designed to be dynamic in behavior or response. These include,
internal combustion engines
car shock absorbers
missile guidance systems
• We know many relationships for modeling individual properties of mechanism pieces (eg, friction). These can be combined (lumped) to model more complex systems.
• when we develop a lumped model of a system, we can then calculate with a high level of precision, the effects various inputs (forces, motions, torques, etc) will have on the overall system.
• As an engineer attempts to design high quality systems, one of the most powerful weapons is a good analytical understanding of the phenomena.
• We must first look at the equations for different phenomenon, and we can then look at how we can combine these into a more complex system.
• In this section we will focus on developing equations that model systems. These equations will tend to be complex, and we will save their solution for later.
• By developing the system model we are able to describe the system mathematically. We can then use various mathematical techniques to analyze the systems behavior.
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