January 2021
Beginner to intermediate
392 pages
15h 38m
English
Abstract
This appendix looks at the mathematics behind the Laplace transform.
Keywords
Laplace transform
A quantity which is a function of time can be represented as f(t) and is said to be in the time domain, e.g. if we have a voltage v which is a function of time we can write as v(t) to show that it is. In discussing control systems we are only concerned with values of time greater than or equal to 0, i.e. t≥0, and so to obtain the Laplace transform of f(t) function we multiply it by e−st and then integrate with respect to time from zero to infinity; s is a constant with the unit of 1/time. The result is then said to be in the s-domain. The Laplace transform of the function of time f(t), which ...
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