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About Control Systems Lecture Notes
This document provides an overview of mathematical concepts for control systems, including: 1. Complex variables which represent real and imaginary components on an x-y plane. Complex functions have real and imaginary components and can be expressed in rectangular or polar form. 2. Differential equations describe dynamic systems and are used to model systems like RLC circuits. Laplace transforms convert differential equations from the time domain to the s-domain, making analysis easier. 3. Key concepts discussed include poles and zeros, which determine where a complex function becomes infinite or zero. Singularities occur where functions or derivatives are undefined.
Detailed Information
Author: | ['pduff_06'] |
---|---|
Publication Year: | 2010 |
Pages: | 193 |
Language: | English |
Format: | |
Price: | FREE |
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